17-Cl-35 ENDF/B-VII.1 Processed by Red Cullen using PREPRO2012 7100 0 0 0 17035.0000 34.6684500 2 0 0 21725 1451 1 0.0 0.0 0 0 0 61725 1451 2 1.00000000 20000000.0 1 0 10 71725 1451 3 1500.00000 0.0 1 0 526 3231725 1451 4 17-Cl- 35 ORNL,LANL EVAL-OCT03 Sayer,Guber,Leal,Larson,Young+ 1725 1451 5 DIST-DEC06 20111222 1725 1451 6 ----ENDF/B-VII.1 MATERIAL 1725 1725 1451 7 -----INCIDENT NEUTRON DATA 1725 1451 8 ------ENDF-6 FORMAT 1725 1451 9 ******************************************************************1725 1451 10 CL35,37 Resonance Parameter Evaluation Update, January, 2007. 1725 1451 11 R. O. Sayer, K. H. Guber, L. C. Leal, N. M. Larson (ORNL) 1725 1451 12 1725 1451 13 The updated ENDF format now permits the full generality of the 1725 1451 14 Reich-Moore theory, including charged particle exit channels. 1725 1451 15 Consequently, we have updated the ENDF evaluations by adding 1725 1451 16 resonance parameters (RPs) to File 2, MT=151, and by including 1725 1451 17 the corresponding RP covariance matrices in File 32, MT=151. 1725 1451 18 The Reich-Moore format with LRF=3 and LCOMP=1 was 1725 1451 19 utilized for CL37. The Reich-Moore Limited (LRF=7, LCOMP=2) 1725 1451 20 format was used for CL35 because the proton exit channel is open 1725 1451 21 (Q = +0.61522 MeV). The applicable energy range is 0.00001 eV 1725 1451 22 to 1.2 MeV. Above 1.2 MeV, cross sections from the February 2000 1725 1451 23 ENDF evaluation are used. 1725 1451 24 1725 1451 25 The Cl evaluations [1,2] were based on fits of many data sets with1725 1451 26 the SAMMY code [3]. In ref [2] we give detailed discussions of 1725 1451 27 the analysis methods used to determine parameter values and 1725 1451 28 uncertainties. For capture and neutron width uncertainties, for 1725 1451 29 example, for each resonance several SAMMY calculations with 1725 1451 30 different width values were overlaid with the data. Both the 1725 1451 31 overlay plots and chi-squared changes with width variation were 1725 1451 32 used to determine final uncertainties that were, in most cases, 1725 1451 33 significantly larger than the SAMMY values. The RADCOP code [4] 1725 1451 34 was used to generate both File 2 and File 32. 1725 1451 35 1725 1451 36 At the time of the Cl evaluation, SAMMY did not incorporate the 1725 1451 37 now available "Prior Uncertainty Parameter", or PUP procedure. 1725 1451 38 Thus, some normalization and background uncertainties were not 1725 1451 39 propagated properly through the sequential analysis of multiple 1725 1451 40 data sets. Although uncertainties in resonance energies 1725 1451 41 and widths are felt to be realistic, the uncertainties in 1725 1451 42 computed cross sections in valleys between resonances were 1725 1451 43 underestimated. Furthermore, since File 32 is limited by the 1725 1451 44 current ENDF format to RP uncertainties and correlations, 1725 1451 45 uncertainties in nuclear radii cannot be treated directly. 1725 1451 46 These "normalization/background/radius" effects were represented 1725 1451 47 approximately by adjusting the File 32 uncertainties for the 1725 1451 48 external RPs and for selected resonances in the energy range of 1725 1451 49 the evaluation. 1725 1451 50 1725 1451 51 Since the resonance parameter representation does not include the 1725 1451 52 direct capture (DC) part of the capture cross section, the DC 1725 1451 53 component was included as a "background" 1/v cross section in 1725 1451 54 File 3, sections 1 and 102. At E = 0.0253 eV, the CL35 (CL37) DC1725 1451 55 cross section is 0.16 (0.31) b, which is a small (large) fraction 1725 1451 56 of the overall capture cross section of 43.60 (0.433) b. 1725 1451 57 The upper energy limit for the DC cross section is estimated [2] 1725 1451 58 to be 10 (100) keV for CL35 (CL37). The 1/v cross section was 1725 1451 59 extended to 1.0 MeV to ensure continuity in the evaluation range. 1725 1451 60 1725 1451 61 REFERENCES 1725 1451 62 ---------- 1725 1451 63 [1] R. O. Sayer, K. H. Guber, L. C. Leal, N. M. Larson, 1725 1451 64 and T. Rauscher, ORNL/TM-2003/50, March, 2003. 1725 1451 65 [2] R. O. Sayer, K. H. Guber, L. C. Leal, N. M. Larson, 1725 1451 66 and T. Rauscher, Phys. Rev. C73, 044603 (2006). 1725 1451 67 [3] N. M. Larson, ORNL/TM-9179/R7 (2006), ENDF-364/R1. 1725 1451 68 [4] R. O. Sayer and D. Wiarda, Physor-2006, Vancouver, B. C., 1725 1451 69 Canada (2006). 1725 1451 70 1725 1451 71 ******************************************************************1725 1451 72 ORNL Resonance Parameter Evaluation, October, 2003. 1725 1451 73 R. O. Sayer, K. H. Guber, L. C. Leal, N. M. Larson, T. Rauscher 1725 1451 74 1725 1451 75 Our resonance parameter evaluation is described below. File 3 1725 1451 76 total [MT 1], elastic [MT 2], and capture [MT 102] cross section 1725 1451 77 values for T=0K for were computed from the resonance parameter 1725 1451 78 representation. For the energy range 0.00001 eV to 1.2 MeV, the 1725 1451 79 pointwise File 3 cross sections are based on the resonance 1725 1451 80 parameter files. Above 1.2 MeV, the current (February 2000) ENDF 1725 1451 81 cross sections are used. The CL35 file also contains (n,p) [MT 1725 1451 82 103,600] cross sections for T = 0K. For the energy range 0.00001 1725 1451 83 eV to 121 keV, the pointwise cross sections are based on the 1725 1451 84 resonance parameter file. Above 121 keV, the current (February 1725 1451 85 2000) ENDF cross sections are used. The last resonance with 1725 1451 86 non-zero proton width is at 103.5 keV. 1725 1451 87 1725 1451 88 We performed an evaluation [1] of Cl neutron cross sections in 1725 1451 89 the resolved resonance region with the multilevel Reich-Moore 1725 1451 90 R-matrix formalism. Resonance analyses were carried out with the 1725 1451 91 computer code SAMMY [3], which utilizes Bayes' method, a 1725 1451 92 generalized least squares technique. A recent modification of 1725 1451 93 SAMMY enabled us to calculate charged particle penetrabilities 1725 1451 94 for the proton exit channel. Our evaluation takes advantage of 1725 1451 95 recent high-resolution capture and transmission measurements at 1725 1451 96 the Oak Ridge Electron Linear Accelerator (ORELA) to extend the 1725 1451 97 resolved resonance energy range to 1.2 MeV with much more 1725 1451 98 accurate representation of the data than previous evaluations. 1725 1451 99 1725 1451 100 The total cross section data include measurements by Guber, et 1725 1451 101 al. [2] and Good, et al. [4], on the 80-m flight path at ORELA; 1725 1451 102 Cierjacks, et al. [5], on a 57-m flight path at the Karlsruhe 1725 1451 103 Isochronous Cyclotron; Singh, et al. [6] on the 200-m flight 1725 1451 104 path at the Columbia synchrocyclotron; Brugger, et al. [7], who 1725 1451 105 utilized a crystal spectrometer and also the MTR fast chopper 1725 1451 106 with a flight path of 45 m; Kiehn, et al. [8], with the 1725 1451 107 Rockefeller generator; and Newson, et al. [9], at the Duke Van 1725 1451 108 de Graaff facility. 1725 1451 109 1725 1451 110 Also included in the evaluation were the high resolution capture 1725 1451 111 cross section data (0.1 < En < 500 keV) of Guber, et al. [2] and 1725 1451 112 the older, low resolution capture data (0.02 < En < 1.0 keV) of 1725 1451 113 Kashukeev, et al. [10]. The 35Cl(n,p)35S cross section data of 1725 1451 114 Koehler [11] and Druyts, et al. [12] were also fit. The proton 1725 1451 115 widths are significant fractions of the total widths for 1725 1451 116 resonances at 398 and 4251 eV. 1725 1451 117 1725 1451 118 In order to give a proper treatment for charged particles in an 1725 1451 119 exit channel, an algorithm to calculate charged particle 1725 1451 120 penetrabilities (CPP) and shifts was incorporated in the SAMMY 1725 1451 121 code. The methodology for CPP computation has been given 1725 1451 122 previously [13]. Routines based on the CPP algorithm have been 1725 1451 123 developed and incorporated in a development version of the 1725 1451 124 nuclear data processing code NJOY [14] for use in preparing data 1725 1451 125 for criticality safety benchmark calculations. The nuclear 1725 1451 126 radii used for penetrabilities and shifts were computed 1725 1451 127 according to R = 1.23A**0.33333 + 0.8 fm, where A is the 1725 1451 128 nuclide mass. These values were 4.8222 and 4.8974 fm for 35Cl 1725 1451 129 and 37Cl, respectively. In the SAMMY analysis the radii used to 1725 1451 130 compute hard sphere phase shifts were allowed to vary, and 1725 1451 131 different radii were allowed for s- and p-waves. Final values 1725 1451 132 for 35Cl were R(L=0,1) = 3.6680, 4.8888 fm; final values for 37Cl 1725 1451 133 were R(L=0,1) = 3.3651,3.9565 fm. 1725 1451 134 1725 1451 135 Capture Cross Section Analysis 1725 1451 136 ------------------------------ 1725 1451 137 Guber, et al. [2] measured the neutron capture of chlorine up to 1725 1451 138 500 keV using a natural LiCl sample of thickness 0.09812 atoms/b 1725 1451 139 and the ORELA capture system, which had been re-engineered [20] 1725 1451 140 to minimize the amount of structural material surrounding the 1725 1451 141 sample and detectors. To calculate accurate correction factors 1725 1451 142 for experimental effects of the neutron capture data, reliable 1725 1451 143 neutron widths are needed since the sample was fairly thick. 1725 1451 144 Initial neutron widths were obtained by fitting the 1725 1451 145 transmission data; using these newly determined values, 1725 1451 146 corrections for self-shielding and multiple scattering were 1725 1451 147 calculated with SAMMY and used to determine capture widths. 1725 1451 148 Several iterations of fitting the transmission and capture data 1725 1451 149 were performed to obtain final resonance parameters for 0.1 < En 1725 1451 150 < 500 keV. From their resonance parameters, Guber, et al. [2], 1725 1451 151 calculated average cross sections that were rather different 1725 1451 152 from ENDF/B-VI. This difference is very likely the result of 1725 1451 153 underestimated neutron sensitivity in the older measurements as 1725 1451 154 well as an improved calculation of the weighting function. 1725 1451 155 1725 1451 156 In nuclides where the (n,gamma) cross section is small, the 1725 1451 157 direct capture (DC) is often a significant fraction of the cross 1725 1451 158 section. Guber, et al. [2] describe in detail the DC 1725 1451 159 calculations they performed for 35Cl and 37Cl using the code 1725 1451 160 TEDCA [21, 22]. They calculated that the effect of the DC 1725 1451 161 component was very small for 35Cl where the thermal capture 1725 1451 162 cross section is 43.6 b. However, for 37Cl approximately 0.31 b 1725 1451 163 of the thermal capture cross section of 0.433 b is due to direct 1725 1451 164 capture. We have deduced a set of resonance parameters, 1725 1451 165 including the external level parameters, that reproduce the 1725 1451 166 resonant part of the capture cross section. To this resonant 1725 1451 167 part, one must add the DC contribution to obtain the overall 1725 1451 168 capture cross section. The thermal value of the DC cross section 1725 1451 169 is 0.16 +- 0.05 b for 35Cl and 0.31 +- 0.16 b for 37Cl. 1725 1451 170 1725 1451 171 Thermal and Integral Quantities 1725 1451 172 ------------------------------- 1725 1451 173 The following table gives a comparison of our elastic, capture, 1725 1451 174 (n,p), and total cross sections for En = 0.0253 eV and T = 0K 1725 1451 175 with the corresponding ENDF/B-VI quantities, which are based 1725 1451 176 principally on the compilation of Mughabghab [15]. The capture 1725 1451 177 cross section values include the DC contribution. Also given is 1725 1451 178 the resonance capture integral, I-gamma. 1725 1451 179 1725 1451 180 Cl Thermal Cross Sections and Resonance Integrals for T = 0K 1725 1451 181 Nuclide Quantity ENDF/B-VI (b) Present Evaluation (b) 1725 1451 182 ------- ------- -------------- ---------------------- 1725 1451 183 35Cl total 64.70 +- 0.50 64.75 1725 1451 184 elastic 20.60 +- 0.30 20.67 1725 1451 185 capture 43.60 +- 0.40 43.60 1725 1451 186 (n,p) 0.48 +- 0.14 0.480 1725 1451 187 I-gamma 17.80 +- 2.00 18.19 1725 1451 188 1725 1451 189 37Cl total 1.583 +- 0.050 1.581 1725 1451 190 elastic 1.150 +- 0.050 1.148 1725 1451 191 capture 0.433 +- 0.006 0.433 1725 1451 192 I-gamma 0.204 +- 0.040 0.198 1725 1451 193 1725 1451 194 The new ORELA measurements and the older KFK measurements enabled 1725 1451 195 us to extend the resonance parameter representation to 1.2 MeV; 1725 1451 196 the ENDF/B-VI representation above 226 keV, based on calculations 1725 1451 197 utilizing Hauser-Feshbach statistical theory, is inadequate. 1725 1451 198 1725 1451 199 SUMMARY AND CONCLUSIONS 1725 1451 200 ----------------------- 1725 1451 201 The Cl data used in this evaluation include recent ORELA 1725 1451 202 high-resolution capture and transmission measurements as well as 1725 1451 203 several older data sets. Since the 35Cl(n,p)35S reaction yields 1725 1451 204 a significant contribution to the total cross section from 1725 1451 205 thermal energies up to about 10 keV, the 35Cl(n,p) data of 1725 1451 206 Koehler [11] and Druyts, et al. [12] were fit to obtain proton 1725 1451 207 width values for several resonances. The proton widths are 1725 1451 208 significant fractions of the total widths for resonances at 398 1725 1451 209 and 4251 eV. When uncertainties are considered, there is good 1725 1451 210 agreement between our resonance parameter calculations and 1725 1451 211 experiment for natCl total cross sections up to 1200 keV, for 1725 1451 212 35Cl(n,p) cross sections up to 100 keV, and for natCl capture 1725 1451 213 cross sections up to 500 keV. Our thermal elastic, capture, 1725 1451 214 (n,p), and total cross sections are in good agreement with the 1725 1451 215 corresponding ENDF/B-VI quantities, which are based primarily on 1725 1451 216 the compilation of Mughabghab [15]. 1725 1451 217 1725 1451 218 Our evaluation fits the data much better than does ENDF/B-VI. 1725 1451 219 This new representation should be particularly applicable to 1725 1451 220 improvement of the reliability of criticality safety 1725 1451 221 calculations for systems where Cl is present. 1725 1451 222 1725 1451 223 The present ENDF format does not allow for a resonance parameter 1725 1451 224 representation of charged particle cross sections. A proposal is 1725 1451 225 in preparation for a new ENDF format which will permit the full 1725 1451 226 generality of the Reich-Moore theory, including charged particle 1725 1451 227 penetrabilities. The parametric representation (File 2) will be 1725 1451 228 made available when the new ENDF format is approved. 1725 1451 229 1725 1451 230 REFERENCES 1725 1451 231 ---------- 1725 1451 232 [1] R. O. Sayer, K. H. Guber, L. C. Leal, N. M. Larson, 1725 1451 233 and T. Rauscher, ORNL/TM-2003/50, March, 2003. 1725 1451 234 [2] K. H. Guber, R. O. Sayer, T. E. Valentine, L. C. Leal, 1725 1451 235 R. R. Spencer, J. A. Harvey, P. E. Koehler, and T. Rauscher, 1725 1451 236 Phys. Rev. C65, 058801 (2002). 1725 1451 237 [3] N. M. Larson, ORNL/TM-9179/R5 (2000). 1725 1451 238 [4] W. M. Good, J. A. Harvey, and N. W. Hill, ORNL-4937, 1725 1451 239 p. 198 (1973); J. A. Harvey, private communication. 1725 1451 240 [5] S. Cierjacks, P.Forti, D. Kopsch, L. Kropp, J. Nebe, and H. 1725 1451 241 Unseld, "High Resolution Total Neutron Cross Sections for Na, 1725 1451 242 Cl, K, V, MN and Co between 0.5 and 30 MEV", 1725 1451 243 KFK-1000, (1969). 1725 1451 244 [6] U. N. Singh, H. I. Liou, G. Hacken, M. Slagowitz, F. Rahn, 1725 1451 245 J. Rainwater, W. Makofske, and J. Garg, "Neutron Resonance 1725 1451 246 Spectroscopy: Chlorine", Phys. Rev. C10, 2138 (1974). 1725 1451 247 [7] R. M. Brugger, et al., Phys. Rev. 104, 1054 (1956). 1725 1451 248 [8] R. M. Kiehn, et al., Phys. Rev. 91, 66 (1953). 1725 1451 249 [9] H. W. Newson, et al., Phys. Rev. 105, 198 (1957). 1725 1451 250 [10] N. T. Kashukeev, Yu. P. Popov, and F. L. Shapiro, 1725 1451 251 J. Nucl. Energy 14, 76 (1961). 1725 1451 252 [11] P. E. Koehler, Phys. Rev. C44, 1675 (1991). 1725 1451 253 [12] S. Druyts, C. Wagemans, and P. Geltenbort, 1725 1451 254 Nucl. Phys. A574, 291 (1994). 1725 1451 255 [13] R. O. Sayer, ORNL/TM-2000/212 (2000). 1725 1451 256 [14] R. E. MacFarlane and D. W. Muir, LA-12740-M (1994). 1725 1451 257 [15] S. F. Mughabghab, M. Divadeenam, N. E. Holden, Neutron Cross 1725 1451 258 Sections, Vol. 1, Part A, Academic Press, Inc. (1981). 1725 1451 259 [16] G. H. E. Sims and D. G. Juhnke, Phys. Rev. 165, 1184 (1968). 1725 1451 260 [17] I. G. Schroder, M. McKeown, and G. Schar -Goldhaber, 1725 1451 261 J. Inorg. Nucl. Chem. 31, 3721 (1969). 1725 1451 262 [18] Y. M. Gledenov, V. I. Salatski, P. V. Sedyshev, P. J. 1725 1451 263 Szalanski, J. Andrzejewski, and A. Zak, Proc. Int. Conf. on 1725 1451 264 Nuclear Data for Science and Technology, 1725 1451 265 Trieste, p. 511 (1997). 1725 1451 266 [19] Y. M. Gledenov, L. B. Mitsina, M. Mitukov, Y. P. Popov, J. 1725 1451 267 Rigol, V. I. Salatski, and F. Van Zuan, Joint Institute for 1725 1451 268 Nuclear Research, Communications P3-89-351, 1725 1451 269 Dubna, USSR (1989). 1725 1451 270 [20] P. E. Koehler, et al., Phys. Rev. C54, 1463 (1996). 1725 1451 271 [21] H. Krauss, K. Grun, T. Rauscher, and H. Oberhummer, 1992, 1725 1451 272 TU Wien (Vienna, Austria), code TEDCA (unpublished). 1725 1451 273 [22] T. Rauscher, R. Bieber, H. Oberhummer, K.-L. Kratz, 1725 1451 274 J. Dobaczewski, P. Moller, and M. M. Sharma, 1725 1451 275 Phys.Rev. C57, 2031 (1998). 1725 1451 276 [23] R. L. Macklin, Phys. Rev. C29, 1996 (1984). 1725 1451 277 [24] C. E. Porter and R. G. Thomas, Phys. Rev. 104, 483 (1956). 1725 1451 278 [25] E. P. Wigner, Can. Math. Congr. Proc., Toronto, 1725 1451 279 p 174 (1957); Ann. Math 67, 325 (1958). 1725 1451 280 **************************************************************** 1725 1451 281 1725 1451 282 ENDF/B-VI MOD 1 Evaluation, February 2000, P.G. Young, 1725 1451 283 R.E. MacFarlane, L.C. Liu (LANL) 1725 1451 284 1725 1451 285 NEUTRON ENERGIES BELOW 226 keV 1725 1451 286 1725 1451 287 The resolved resonance parameter data of the JENDL3.2 1725 1451 288 evaluation by Watanabe (Wa94) was adopted. The description of 1725 1451 289 those data in the JENDL3.2 evaluation is repeated below. 1725 1451 290 1725 1451 291 MF=2 RESONANCE PARAMETERS 1725 1451 292 MT=151 RESOLVED RESONANCE PARAMETERS(BELOW 226KEV) 1725 1451 293 Resolved resonance parameters for MLBW formula. 1725 1451 294 Negative energy level parameters were adjusted to reproduce 1725 1451 295 2200m/s cross sections. 1725 1451 296 Evaluation was mainly based on Macklin's data [1] and 1725 1451 297 Mughabghab's compilation [2]. 1725 1451 298 Below 226 keV, (n,p) and (n,alpha) cross sections were given 1725 1451 299 as background total cross section. 1725 1451 300 1725 1451 301 Calculated 2200-m/s cross sections and res. integrals (barns) 1725 1451 302 2200 m/s Res. Integ. 1725 1451 303 Total 64.2 - 1725 1451 304 Elastic 20.6 - 1725 1451 305 Capture 43.6 17.8 1725 1451 306 1725 1451 307 MF=12 PHOTON MULTIPLICITIES 1725 1451 308 The spectrum of gamma rays from radiative capture is based 1725 1451 309 upon a new evaluation by A. Adams and S.C. Frankle (Ad98). 1725 1451 310 1725 1451 311 1725 1451 312 NEUTRON ENERGIES ABOVE 226 keV 1725 1451 313 1725 1451 314 SUMMARY 1725 1451 315 This evaluation is based primarily on a theoretical analysis 1725 1451 316 between neutron energies of 100 keV and 20 MeV that is optimized 1725 1451 317 to the somewhat limited available experimental data. Elastic 1725 1451 318 and inelastic scattering angular distributions (through MT=70) 1725 1451 319 are taken from the JENDL3.2 evaluation [Wa94]. Also, the MF3, 1725 1451 320 MT102 data of JENDL below 4 MeV were adopted. 1725 1451 321 The theoretical calculations utilize Hauser-Feshbach 1725 1451 322 statistical theory with corrections for width fluctuations, 1725 1451 323 preequilibrium and direct reaction processes. Spherical optical 1725 1451 324 model calculations are used to obtain the neutron total cross 1725 1451 325 section and neutron, proton, deuteron, triton, and alpha 1725 1451 326 transmission coefficients. 1725 1451 327 Cross sections and spectra for individual reactions are 1725 1451 328 included for exiting neutron, proton, deuteron, alpha, and 1725 1451 329 gamma-ray reactions. Multiplicities, angular distributions, and 1725 1451 330 emission energy spectra are given for gamma rays, particles, and 1725 1451 331 recoil nuclei emitted in the dominant reactions, utilizing File 1725 1451 332 6 of the ENDF/B-6 format [Ro91]. Energy-angle-correlated 1725 1451 333 spectra are given for all outgoing particles and photons, and 1725 1451 334 residual nuclei energy distributions are included. 1725 1451 335 1725 1451 336 THEORY 1725 1451 337 1725 1451 338 HAUSER-FESHBACH STATISTICAL THEORY CALCULATIONS. The GNASH 1725 1451 339 code [Yo92] was used for all Hauser-Feshbach statistical theory 1725 1451 340 calculations. Preequilibrium corrections were performed in the 1725 1451 341 course of the GNASH calculations using the exciton model of 1725 1451 342 Kalbach [Ka77,Ka85]. Discrete level data from nuclear data 1725 1451 343 sheets were matched to continuum level densities using the 1725 1451 344 formulation of Gilbert and Cameron [Gi65] and pairing and shell 1725 1451 345 parameters from the Cook [Co67] analysis. Neutron and charged- 1725 1451 346 particle transmission coefficients were obtained from the 1725 1451 347 optical potentials, as discussed below. Gamma-ray transmission 1725 1451 348 coefficients were calculated using the Kopecky-Uhl model [Ko90]. 1725 1451 349 Calculations were performed for all significant reactions 1725 1451 350 producing neutrons, protons, deuterons, alpha particles, and 1725 1451 351 gamma rays for incident neutrons between 100 keV and 20 MeV. 1725 1451 352 The angular distribution systematics by Kalbach [Ka88] were 1725 1451 353 used to describe the angular distributions for all continuum 1725 1451 354 particles. 1725 1451 355 1725 1451 356 OPTICAL MODEL POTENTIALS. For incident and exiting neutrons, 1725 1451 357 a phenomenological optical model potential by Arthur and Young 1725 1451 358 [Ar80], based on an analysis of n + Fe and p + Fe reactions, was 1725 1451 359 utilized for the neutron transmission coefficients, whereas the 1725 1451 360 potential of Watanabe [Wa94] was used to calculate the neutron 1725 1451 361 total cross section. The two differenct potentials were used 1725 1451 362 because on the one hand the Watanabe potential agreed well with 1725 1451 363 total cross section measurements, whereas the Arthur potential 1725 1451 364 appears to give a better reaction cross section, which is very 1725 1451 365 important for Hauser-Feshbach calculations. The SCAT2 optical 1725 1451 366 model code [Be92] was used for all calculations. 1725 1451 367 To obtain transmission coefficients for charged particle 1725 1451 368 reactions, the Beccetti-Greenlees potential [Be71] was used for 1725 1451 369 protons, the Perey and Perey [Pe63] potential for deuterons, the 1725 1451 370 Beccetti-Greenlees potential [Be69] for tritons,and the 1725 1451 371 potential of MacFadden [Mc66] was used for alpha particles. 1725 1451 372 1725 1451 373 DIRECT REACTIONS: Energy-dependent cross sections of 1725 1451 374 inelastic neutrons from 35Cl(n,n') direct reactions were 1725 1451 375 obtained using DWUCK calculations and deformation parameters 1725 1451 376 estimated from systematics using the compilations of Raman et 1725 1451 377 al. [Ra89] and Spear [Sp89]. 1725 1451 378 1725 1451 379 EVALUATED DATA 1725 1451 380 1725 1451 381 CALCULATIONAL RESULTS. The MF=3 cross sections and MF=6 1725 1451 382 energy/angle distributions that are based completely on 1725 1451 383 calculations are: 1725 1451 384 1725 1451 385 MT = 16: (n,2n) Reaction 1725 1451 386 MT = 22: (n,nalpha) Reaction 1725 1451 387 MT = 28: (n,np) Reaction 1725 1451 388 MT = 32: (n,nd) Reaction 1725 1451 389 MT = 51-80: (n,n') Discrete Level Reactions 1725 1451 390 MT = 91: (n,n') Continuum Reaction 1725 1451 391 MT = 103: (n,p) Reaction 1725 1451 392 MT = 104: (n,d) Reaction 1725 1451 393 MT = 105: (n,t) Reaction 1725 1451 394 MT = 107: (n,alpha) Reaction 1725 1451 395 MT = 111: (n,2p) Reaction 1725 1451 396 MT = 112: (n,palpha) Reaction 1725 1451 397 MT = 600-619: (n,p) Discrete Level Reactions 1725 1451 398 MT = 649: (n,p) Continuum Reaction 1725 1451 399 MT = 650-669: (n,d) Discrete Level Reactions 1725 1451 400 MT = 699: (n,d) Continuum Reaction 1725 1451 401 MT = 700-730: (n,t) Discrete Level Reactions 1725 1451 402 MT = 749: (n,t) Continuum Reaction 1725 1451 403 MT = 800-824: (n,alpha) Discrete Level Reactions 1725 1451 404 MT = 849: (n,alpha) Continuum Reaction 1725 1451 405 1725 1451 406 Additionally, (n,gamma) cross sections (multiplicities) 1725 1451 407 included in MF=12 and energy distributions in MF=15 are taken 1725 1451 408 from the GNASH calculations. In addition to the usual Hauser- 1725 1451 409 Feshbach cross section component obtained using the Kopecky-Uhl 1725 1451 410 gamma-ray strength function, a semidirect component is included 1725 1451 411 in GNASH that enhances the cross section and hardens the 1725 1451 412 spectrum near En = 10-18 MeV. 1725 1451 413 Discrete (n,n') cross sections and angular distributions were 1725 1451 414 calculated using a combination of the GNASH and COMNUC [Du70] 1725 1451 415 codes for compound nucleus reactions. Preequilibrium components 1725 1451 416 were included in the (n,n') reactions at higher energies to 1725 1451 417 approximate direct reaction effects (in an average manner) for 1725 1451 418 discrete states not included in the DWUCK calculations. Cross 1725 1451 419 sections for a total of 30 excited states are included for 35Cl. 1725 1451 420 Discrete gamma-ray cross sections that exceed 1 mb are included 1725 1451 421 explicitly in the MF=6 distributions for all reactions. The 1725 1451 422 elastic angular distributions are included in in MF =4; the 1725 1451 423 (n,n') angular distributions and (n,n'gamma) multiplicities are 1725 1451 424 included in MF=6. 1725 1451 425 Cross sections (MF=3) for approximately 20 or more discrete 1725 1451 426 states are included for charged-particle reactions. Again, 1725 1451 427 multiplicities for (n,x gamma) reactions are included in MF=6. 1725 1451 428 Kalbach systematics (Ka88) are used to specify all continuum 1725 1451 429 particle angular distributions in MF=6. All continuum photon 1725 1451 430 angular distributions are assumed isotropic. Residual nucleus 1725 1451 431 recoil energy spectra are included in MF=6 for all reactions. 1725 1451 432 1725 1451 433 USE OF EXPERIMENTAL DATA. The available experimental data for 1725 1451 434 35Cl is somewhat limited. Data that were useful for the 1725 1451 435 evaluation are measurements of the neutron total cross section 1725 1451 436 for natural Cl; measurements of (n,gamma) cross sections for 1725 1451 437 35Cl and 37Cl at lower energies; and a few isolated 1725 1451 438 measurements near 14 MeV of (n,2n) or (n,x) reactions leading to 1725 1451 439 radioactive products. 1725 1451 440 The only adjustment made to the calculated cross sections on 1725 1451 441 the basis of the experimental data was to fine tune the 1725 1451 442 normalization of the gamma-ray strength function calculations 1725 1451 443 using the radiative capture measurement. The final 1725 1451 444 normalization that was determined is near the middle of the 1725 1451 445 range of adjustment that we have established from systematics in 1725 1451 446 other analyses. 1725 1451 447 1725 1451 448 **************************************************************** 1725 1451 449 1725 1451 450 REFERENCES 1725 1451 451 1725 1451 452 [Ad98] A. Adams and S.C. Frankle, LANL Group X-CI, personal 1725 1451 453 communication (1998). 1725 1451 454 [Ar80] E.D. Arthur and P.G. Young, Proc. Sym. on Neutron Cross 1725 1451 455 Sections from 10 to 50 MeV, 12-14 May 1980, Brookhaven 1725 1451 456 National Laboratory [Eds. M.R. Bhat and S. Pearlstein], 1725 1451 457 report BNL-NCS-51245 (1980) p.731. 1725 1451 458 [Be92] O. Bersillon, "SCAT2 - A Spherical Optical Model Code," 1725 1451 459 in Proc. ICTP Workshop on Computation and Analysis of Nuclear 1725 1451 460 Data Relevant to Nuclear Energy and Safety, 10 February-13 1725 1451 461 March, 1992, Trieste, Italy, to be published, World Scientific 1725 1451 462 Press, and Progress Report of the Nuclear Physics Division, 1725 1451 463 Bruyeres-le-Chatel 1977, CEA-N-2037 (1978) p. 111 1725 1451 464 [Be71] F.D. Becchetti, Jr., and G.W. Greenlees, Polarization 1725 1451 465 Phenomena in Nuclear Reactions, Proc. Conf. [Ed: H.H.Barschall 1725 1451 466 and W.Haeberli] (The University of Wisconsin Press, 1971) 1725 1451 467 p.682. 1725 1451 468 [Co67] J.L. Cook, H. Ferguson, and A.R. deL Musgrove, Aust.J. 1725 1451 469 Phys. 20, 477 (1967) 1725 1451 470 [Du70] C.L. Dunford, "A Unified Model for Analysis of Compound 1725 1451 471 Nucleus Reactions," Atomics International report AI-AEC-12931 1725 1451 472 (1970). 1725 1451 473 [Gi65] A. Gilbert and A.G.W. Cameron, Can. J. Phys. 43, 1446 1725 1451 474 (1965). 1725 1451 475 [Ka77] C. Kalbach, Z.Phys.A 283, 401 (1977) 1725 1451 476 [Ka85] C. Kalbach, Los Alamos National Laboratory report 1725 1451 477 LA-10248-MS (1985) 1725 1451 478 [Ka88] C. Kalbach, Phys.Rev.C 37, 2350 (1988); see also 1725 1451 479 see also C. Kalbach and F.M. Mann, Phys.Rev.C 23, 112 (1981). 1725 1451 480 [Ko90] J. Kopecky and M. Uhl, Phys.Rev. C 41, 1941 (1990) 1725 1451 481 [Mc66] L. McFadden and G.R. Satchler, Nucl.Phys. 84, 177 (1966). 1725 1451 482 [Pe63a] C.M. Perey and F.G. Perey, Phys.Rev. 132, 755 (1963) 1725 1451 483 [Pe63b] F.G. Perey, Phys.Rev. 131, 745 (1963) 1725 1451 484 [Pe72] F.G. Perey, et al., report ORNL-4823 (1972) 1725 1451 485 [Ra89] S. Raman et al., At. & Nucl. Data Tab. 42, 1 (1989). 1725 1451 486 [Ro91] P. Rose, Brookhaven National Laboratory informal report 1725 1451 487 BNL-NCS-44945 [ENDF-102, Rev. 10/91] (1991) 1725 1451 488 [Sp89] R.H. Spear, At. & Nucl. Data Tab. 42, 55 (1989). 1725 1451 489 [Wa94] T. Watanabe, JENDL-3.2 Evaluation (1994). 1725 1451 490 [Yo92] P.G. Young, E.D. Arthur, and M.B. Chadwick, Los Alamos 1725 1451 491 report LA-12343-MS (1992) 1725 1451 492 1725 1451 493 ************************ C O N T E N T S *********************** 1725 1451 494 ***************** Program LINEAR (VERSION 2012-1) ***************1725 1451 495 For All Data Greater than 1.0000E-10 barns in Absolute Value 1725 1451 496 Data Linearized to Within an Accuracy of .010000000 per-cent 1725 1451 497 ***************** Program RECENT (VERSION 2012-1) ***************1725 1451 498 For All Data Greater than 1.0000E-10 barns in Absolute Value 1725 1451 499 Data Linearized Using Energy Dependent Uncertainty 1725 1451 500 Energy Accuracy 1725 1451 501 (eV) (per-cent) 1725 1451 502 ----------- ----------- 1725 1451 503 1.00000000 .010000000 1725 1451 504 2.00000000 .100000000 1725 1451 505 ***************** Program SIGMA1 (VERSION 2012-1) ***************1725 1451 506 Data Doppler Broadened to 1500.00000 Kelvin 1725 1451 507 For All Data Greater than 1.0000E-10 barns in Absolute Value 1725 1451 508 Data Linearized Using Energy Dependent Uncertainty 1725 1451 509 Energy Accuracy 1725 1451 510 (eV) (per-cent) 1725 1451 511 ----------- ----------- 1725 1451 512 1.00000000 .010000000 1725 1451 513 2.00000000 .100000000 1725 1451 514 ***************** Program FIXUP (Version 2012-1) ****************1725 1451 515 Corrected ZA/AWR in All Sections-----------------------------Yes 1725 1451 516 Corrected Thresholds-----------------------------------------No 1725 1451 517 Extended Cross Sections to 20 MeV----------------------------No 1725 1451 518 Allow Cross Section Deletion---------------------------------No 1725 1451 519 Allow Cross Section Reconstruction---------------------------Yes 1725 1451 520 Make All Cross Sections Non-Negative-------------------------Yes 1725 1451 521 Delete Energies Not in Ascending Order-----------------------Yes 1725 1451 522 Deleted Duplicate Points-------------------------------------Yes 1725 1451 523 Check for Ascending MAT/MF/MT Order--------------------------Yes 1725 1451 524 Check for Legal MF/MT Numbers--------------------------------Yes 1725 1451 525 Allow Creation of Missing Sections---------------------------Yes 1725 1451 526 Allow Insertion of Energy Points-----------------------------No 1725 1451 527 Uniform Energy Grid for ALL MT-------------------------------No 1725 1451 528 Delete Section if Cross Section =0 at All Energies-----------Yes 1725 1451 529 **************** Program DICTIN (VERSION 2012-1) ****************1725 1451 530 1 451 853 01725 1451 531 2 151 323 01725 1451 532 3 1 15060 01725 1451 533 3 2 3727 01725 1451 534 3 4 39 01725 1451 535 3 16 8 01725 1451 536 3 22 11 01725 1451 537 3 28 12 01725 1451 538 3 32 6 01725 1451 539 3 51 19 01725 1451 540 3 52 16 01725 1451 541 3 53 17 01725 1451 542 3 54 16 01725 1451 543 3 55 16 01725 1451 544 3 56 16 01725 1451 545 3 57 16 01725 1451 546 3 58 15 01725 1451 547 3 59 15 01725 1451 548 3 60 16 01725 1451 549 3 61 14 01725 1451 550 3 62 15 01725 1451 551 3 63 16 01725 1451 552 3 64 16 01725 1451 553 3 65 17 01725 1451 554 3 66 17 01725 1451 555 3 67 17 01725 1451 556 3 68 16 01725 1451 557 3 69 16 01725 1451 558 3 70 15 01725 1451 559 3 71 16 01725 1451 560 3 72 15 01725 1451 561 3 73 15 01725 1451 562 3 74 15 01725 1451 563 3 75 15 01725 1451 564 3 76 15 01725 1451 565 3 77 14 01725 1451 566 3 78 14 01725 1451 567 3 79 13 01725 1451 568 3 80 13 01725 1451 569 3 91 13 01725 1451 570 3 102 9011 01725 1451 571 3 103 2839 01725 1451 572 3 104 33 01725 1451 573 3 105 29 01725 1451 574 3 107 331 11725 1451 575 3 111 9 01725 1451 576 3 112 10 01725 1451 577 3 600 2809 11725 1451 578 3 601 25 01725 1451 579 3 602 22 01725 1451 580 3 603 25 01725 1451 581 3 604 25 01725 1451 582 3 605 23 01725 1451 583 3 606 23 01725 1451 584 3 607 23 01725 1451 585 3 608 23 01725 1451 586 3 609 21 01725 1451 587 3 610 21 01725 1451 588 3 611 21 01725 1451 589 3 612 20 01725 1451 590 3 613 20 01725 1451 591 3 614 19 01725 1451 592 3 615 19 01725 1451 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1.99030511 4233.19146 2.00795472 4233.26419 2.015456441725 3 1 1822 4233.27459 2.01654746 4233.42005 2.03397995 4233.51357 2.045515071725 3 1 1823 4233.64865 2.06243613 4233.76294 2.07718622 4233.87724 2.092177261725 3 1 1824 4234.01232 2.11044766 4234.04349 2.11473159 4234.10584 2.124339981725 3 1 1825 4234.24091 2.14575297 4234.33443 2.16077992 4234.44873 2.179691591725 3 1 1826 4234.56303 2.19885412 4234.62017 2.20872735 4234.65654 2.215651451725 3 1 1827 4234.79162 2.24168463 4234.86435 2.25610305 4235.02021 2.287391531725 3 1 1828 4235.07216 2.29811340 4235.19685 2.32418024 4235.22802 2.331350341725 3 1 1829 4235.27998 2.34365505 4235.48779 2.39345580 4235.50857 2.398498181725 3 1 1830 4235.69560 2.44545104 4235.77353 2.46526362 4235.78912 2.469612581725 3 1 1831 4235.90341 2.50253161 4236.06966 2.55097825 4236.11123 2.563498711725 3 1 1832 4236.31904 2.62683065 4236.35021 2.63644733 4236.52685 2.697882531725 3 1 1833 4236.63075 2.73443071 4236.73466 2.77215267 4236.91131 2.837017101725 3 1 1834 4236.92689 2.84292529 4236.94248 2.84925983 4237.15029 2.934605701725 3 1 1835 4237.19185 2.95186426 4237.31135 3.00301766 4237.35810 3.024147961725 3 1 1836 4237.47240 3.07644119 4237.62825 3.14985767 4237.69580 3.182104291725 3 1 1837 4237.75294 3.21085766 4237.87763 3.27538898 4238.03349 3.357041521725 3 1 1838 4238.08026 3.38222154 4238.12700 3.40868006 4238.29325 3.503893541725 3 1 1839 4238.37638 3.55268989 4238.46471 3.60514883 4238.54263 3.653721731725 3 1 1840 4238.62575 3.70674467 4238.79200 3.81398903 4238.84916 3.851722351725 3 1 1841 4238.87513 3.86967389 4239.04138 3.98582577 4239.12450 4.045409531725 3 1 1842 4239.23361 4.12459985 4239.37388 4.23097160 4239.45700 4.295788821725 3 1 1843 4239.61807 4.42308989 4239.70638 4.49586592 4239.78950 4.565968661725 3 1 1844 4239.95575 4.70798335 4240.00252 4.74885639 4240.12200 4.857411551725 3 1 1845 4240.28825 5.01041182 4240.38697 5.10351587 4240.49607 5.210248031725 3 1 1846 4240.62075 5.33378872 4240.77142 5.48632471 4240.87013 5.590607231725 3 1 1847 4240.91169 5.63503558 4241.24419 5.99809537 4241.28575 6.043990381725 3 1 1848 4241.34810 6.11442665 4241.61825 6.43360197 4241.65982 6.483216881725 3 1 1849 4241.92478 6.80598000 4241.99232 6.89118698 4242.03388 6.944142271725 3 1 1850 4242.36638 7.37685172 4242.44119 7.47695877 4242.53263 7.600589081725 3 1 1851 4242.86513 8.05912691 4242.98150 8.22445167 4243.58000 9.098499131725 3 1 1852 4243.61325 9.14788894 4243.62988 9.17330436 4244.37800 10.32621191725 3 1 1853 4244.51100 10.5326145 4244.86013 11.0756843 4245.84100 12.60362261725 3 1 1854 4245.97400 12.8071496 4246.10700 13.0086690 4246.63900 13.79158111725 3 1 1855 4246.70550 13.8865735 4246.75538 13.9567650 4247.28738 14.67517351725 3 1 1856 4247.35720 14.7659657 4247.40375 14.8253082 4247.82935 15.33911411725 3 1 1857 4247.91248 15.4345468 4247.91580 15.4381183 4248.42120 15.96711611725 3 1 1858 4248.47440 16.0145893 4248.90000 16.3811411 4248.95320 16.42382551725 3 1 1859 4249.00640 16.4649191 4249.29900 16.6626748 4249.37880 16.71140591725 3 1 1860 4249.48520 16.7727658 4249.80440 16.9252697 4249.91080 16.96811591725 3 1 1861 4250.01720 17.0066910 4250.28985 17.0769477 4250.45610 17.10734231725 3 1 1862 4250.50930 17.1153373 4250.76200 17.1336276 4251.29400 17.06899671725 3 1 1863 4251.77280 16.9032374 4251.79940 16.8910224 4252.30480 16.60272581725 3 1 1864 4252.41120 16.5312612 4252.73040 16.2829433 4252.94320 16.09757631725 3 1 1865 4253.26240 15.7883181 4253.58659 15.4458493 4253.73123 15.28096011725 3 1 1866 4254.10529 14.8254399 4254.25325 14.6354717 4254.31975 14.54858301725 3 1 1867 4254.71377 14.0138368 4254.85175 13.8187779 4254.98475 13.62820231725 3 1 1868 4255.38375 13.0410455 4255.55000 12.7888333 4255.68300 12.58525211725 3 1 1869 4257.66138 9.51281033 4257.67800 9.48717160 4257.76113 9.360882871725 3 1 1870 4258.21000 8.69446620 4258.27650 8.59658048 4258.42613 8.380188381725 3 1 1871 4258.83760 7.80330214 4258.84591 7.79188612 4259.14932 7.379733071725 3 1 1872 4259.31972 7.15614740 4259.37584 7.08415745 4259.63144 6.759905611725 3 1 1873 4259.79977 6.55325995 4259.80185 6.55073290 4260.11357 6.180557561725 3 1 1874 4260.16344 6.12348094 4260.17591 6.10952329 4260.54997 5.695641871725 3 1 1875 4260.58115 5.66186607 4260.59569 5.64631253 4260.84091 5.394784321725 3 1 1876 4260.98638 5.24848508 4261.07782 5.15755869 4261.13185 5.106208631725 3 1 1877 4261.25654 4.99019051 4261.42279 4.83699772 4261.52669 4.743308321725 3 1 1878 4261.55994 4.71362124 4261.71372 4.58295570 4261.79685 4.513933611725 3 1 1879 4262.00466 4.34347869 4262.04207 4.31350268 4262.15013 4.231414671725 3 1 1880 4262.29560 4.12247157 4262.48263 3.98585061 4262.52419 3.955858621725 3 1 1881 4262.58654 3.91332998 4262.73200 3.81647783 4262.82552 3.754892151725 3 1 1882 4262.98138 3.65465195 4263.00632 3.63878788 4263.10607 3.579036411725 3 1 1883 4263.23075 3.50634407 4263.38662 3.41652503 4263.48013 3.364068811725 3 1 1884 4263.48844 3.35946127 4263.66716 3.26650059 4263.72950 3.234981031725 3 1 1885 4263.94771 3.12601107 4263.97057 3.11491038 4263.97888 3.111135851725 3 1 1886 4264.22825 2.99934793 4264.45269 2.90292490 4264.47763 2.892918071725 3 1 1887 4264.50881 2.88057423 4264.72700 2.79686976 4264.78935 2.773240101725 3 1 1888 4264.93482 2.71978187 4265.06990 2.67411474 4265.14263 2.650308281725 3 1 1889 4265.35044 2.58307829 4265.41694 2.56247075 4265.55825 2.521862141725 3 1 1890 4265.63099 2.50120765 4265.76607 2.46395238 4265.83880 2.444128691725 3 1 1891 4265.89907 2.42811232 4265.97388 2.40971118 4266.06740 2.386993561725 3 1 1892 4266.18169 2.35999796 4266.29599 2.33332897 4266.38119 2.313985161725 3 1 1893 4266.38950 2.31227312 4266.52459 2.28480748 4266.59732 2.270447461725 3 1 1894 4266.75318 2.24007050 4266.80513 2.23022988 4266.98178 2.197189501725 3 1 1895 4267.01294 2.19152015 4267.10438 2.17508762 4267.21037 2.158232601725 3 1 1896 4267.22075 2.15663107 4267.42857 2.12500095 4267.43896 2.123439881725 3 1 1897 4267.63638 2.09464519 4267.66755 2.09015565 4267.82757 2.067758311725 3 1 1898 4267.84419 2.06570251 4267.89615 2.05936349 4268.05200 2.040936381725 3 1 1899 4268.12474 2.03246156 4268.30138 2.01249508 4268.35334 2.006711901725 3 1 1900 4268.55075 1.98537226 4268.58193 1.98249737 4268.80013 1.963022061725 3 1 1901 4268.81053 1.96210886 4269.03912 1.94265671 4269.04950 1.941799251725 3 1 1902 4269.26771 1.92406141 4269.29888 1.92160341 4269.51500 1.904819951725 3 1 1903 4269.52747 1.90399835 4269.54825 1.90268080 4269.79763 1.887140801725 3 1 1904 4269.81841 1.88586647 4270.04700 1.87238568 4270.10935 1.868764621725 3 1 1905 4270.29638 1.85829476 4270.40029 1.85256238 4270.47925 1.848353851725 3 1 1906 4270.54575 1.84544203 4270.69122 1.83917936 4270.79513 1.834878521725 3 1 1907 4270.98216 1.82726171 4271.04450 1.82481495 4271.27310 1.815980091725 3 1 1908 4271.29388 1.81520423 4271.56404 1.80529767 4271.66794 1.801608641725 3 1 1909 4271.85497 1.79509878 4271.92563 1.79271231 4272.04200 1.789576291725 3 1 1910 4272.14591 1.78683520 4272.37450 1.78101452 4272.43685 1.779455851725 3 1 1911 4272.70700 1.77292203 4272.72779 1.77242763 4273.03950 1.765290901725 3 1 1912 4273.16419 1.76248022 4273.37200 1.75798462 4273.60060 1.754213591725 3 1 1913 4273.70450 1.75257885 4274.03700 1.74745778 4274.20325 1.744997171725 3 1 1914 4274.41107 1.74199103 4274.70200 1.73795211 4274.97216 1.734276601725 3 1 1915 4275.20075 1.73129953 4275.53325 1.72704619 4275.69950 1.724998671725 3 1 1916 4276.09435 1.72021257 4276.19808 1.71899610 4276.19825 1.718994661725 3 1 1917 4276.65544 1.71518755 4276.69700 1.71485517 4277.21654 1.710784251725 3 1 1918 4277.36200 1.70968509 4277.77763 1.70660695 4277.98544 1.705124941725 3 1 1919 4278.52575 1.70133788 4278.60888 1.70077713 4279.02450 1.698010461725 3 1 1920 4279.27388 1.69637336 4279.85575 1.69268240 4280.02200 1.691645421725 3 1 1921 4280.68700 1.68762924 4280.85325 1.68664009 4280.90820 1.686322941725 3 1 1922 4281.51825 1.68383221 4281.68450 1.68316622 4282.34950 1.680604121725 3 1 1923 4282.51575 1.67997467 4283.18075 1.67754535 4283.34700 1.676947701725 3 1 1924 4284.01200 1.67463456 4284.17825 1.67406558 4285.00950 1.671305991725 3 1 1925 4285.84075 1.66866627 4286.00700 1.66815180 4286.67200 1.666124741725 3 1 1926 4287.00450 1.66513864 4287.75263 1.66295026 4288.00200 1.662241281725 3 1 1927 4288.44440 1.66099932 4288.83325 1.66027508 4288.99950 1.659977371725 3 1 1928 4289.91388 1.65836888 4289.99700 1.65822791 4290.99450 1.656564231725 3 1 1929 4291.99200 1.65498124 4292.07513 1.65485132 4293.15575 1.653216091725 3 1 1930 4294.23638 1.65165357 4294.31950 1.65153667 4295.31700 1.650154241725 3 1 1931 4295.48325 1.64993057 4296.64700 1.64838614 4296.73013 1.648277181725 3 1 1932 4297.81075 1.64690450 4298.14325 1.64648812 4299.55638 1.644768711725 3 1 1933 4300.96950 1.64312010 4301.30200 1.64274138 4302.38263 1.641527091725 3 1 1934 4302.83982 1.64102457 4303.51679 1.64028897 4303.79575 1.640111181725 3 1 1935 4304.37763 1.63975305 4305.20888 1.63925064 4305.91544 1.638837411725 3 1 1936 4306.62200 1.63843111 4307.45325 1.63797006 4308.53388 1.637380121725 3 1 1937 4308.99107 1.63713995 4310.44575 1.63638714 4310.52888 1.636345611725 3 1 1938 4312.06669 1.63558814 4312.35763 1.63544666 4313.60450 1.634859961725 3 1 1939 4314.26950 1.63455138 4315.64107 1.63393393 4316.18138 1.633694241725 3 1 1940 4317.67763 1.63304882 4318.09325 1.63287194 4319.71419 1.632199701725 3 1 1941 4320.00513 1.63208053 4321.75075 1.63138238 4321.91700 1.631316651725 3 1 1942 4323.78732 1.63059647 4324.66013 1.63026391 4325.82388 1.629832841725 3 1 1943 4327.40325 1.62925349 4327.86044 1.62908996 4329.89700 1.628368031725 3 1 1944 4330.14638 1.62828041 4332.30763 1.62753812 4332.88950 1.627340031725 3 1 1945 4333.66159 1.62708248 4334.71825 1.62685917 4335.63263 1.626668371725 3 1 1946 4337.12888 1.62636516 4338.37575 1.62611547 4339.53950 1.625888561725 3 1 1947 4341.11888 1.62558400 4341.95013 1.62542758 4343.86200 1.625071471725 3 1 1948 4344.36075 1.62498083 4347.18700 1.62447317 4347.97669 1.624334751725 3 1 1949 4350.51200 1.62389529 4350.67825 1.62386710 4353.67075 1.623364341725 3 1 1950 4353.83700 1.62333665 4356.66325 1.62287526 4357.16200 1.622794481725 3 1 1951 4359.65575 1.62239786 4360.48700 1.62226661 4362.64825 1.621932201725 3 1 1952 4365.47450 1.62149783 4365.64075 1.62147282 4370.12950 1.620802631725 3 1 1953 4370.46200 1.62075332 4373.12200 1.62036550 4374.58293 1.620153671725 3 1 1954 4376.77950 1.61983938 4378.70385 1.61956555 4380.43700 1.619322301725 3 1 1955 4384.09450 1.61881150 4384.19841 1.61879705 4387.75200 1.618309801725 3 1 1956 4389.69297 1.61804476 4391.40950 1.61781318 4395.18754 1.617305821725 3 1 1957 4396.89575 1.61707882 4400.68210 1.61657810 4402.38200 1.616355361725 3 1 1958 4406.17666 1.61586004 4406.83958 1.61577435 4411.29716 1.615199951725 3 1 1959 4414.41850 1.61479888 4414.68550 1.61476489 4415.75474 1.614684921725 3 1 1960 4420.21232 1.61435297 4422.10549 1.61421267 4426.89869 1.613862171725 3 1 1961 4429.79248 1.61365165 4433.58506 1.61337885 4437.47946 1.613099801725 3 1 1962 4438.04263 1.61305984 4443.68890 1.61266045 4445.16644 1.612556251725 3 1 1963 4449.33516 1.61226512 4454.98143 1.61187188 4455.41575 1.611841711725 3 1 1964 4460.62769 1.61148299 4465.71910 1.61113336 4466.27396 1.611095551725 3 1 1965 4466.61093 1.61107265 4474.74336 1.61051994 4476.02244 1.610433241725 3 1 1966 4483.21275 1.60994919 4486.32579 1.60974010 4491.79125 1.609374931725 3 1 1967 4496.62913 1.60905234 4500.36975 1.60880410 4507.94660 1.608302181725 3 1 1968 4508.94825 1.60823618 4517.52675 1.60767188 4524.92281 1.607186031725 3 1 1969 4526.10525 1.60710874 4534.85208 1.60653771 4541.89900 1.606078161725 3 1 1970 4543.68308 1.60596236 4552.51407 1.60538968 4561.34507 1.604817491725 3 1 1971 4565.10647 1.60457398 4570.17606 1.60424712 4581.33455 1.603528241725 3 1 1972 4588.31393 1.60307894 4591.87688 1.60285018 4602.41921 1.602173721725 3 1 1973 4603.78557 1.60208610 4612.96153 1.60149906 4624.55331 1.600757881725 3 1 1974 4630.23892 1.60039453 4637.19455 1.59995096 4649.83578 1.599145181725 3 1 1975 4656.69227 1.59870832 4662.47702 1.59834047 4674.21531 1.597594301725 3 1 1976 4689.54104 1.59662043 4690.46832 1.59656160 4706.72133 1.595530761725 3 1 1977 4722.38982 1.59453731 4724.29188 1.59441689 4742.52119 1.593263151725 3 1 1978 4760.75050 1.59210971 4772.90338 1.59134092 4778.97982 1.590957041725 3 1 1979 4797.20913 1.58980561 4816.73660 1.58857242 4829.02759 1.587796351725 3 1 1980 4838.86039 1.58717610 4860.98418 1.58578075 4880.75065 1.584534241725 3 1 1981 4883.10796 1.58438559 4888.02435 1.58407559 4905.23175 1.582991421725 3 1 1982 4927.35552 1.58159765 4952.90682 1.57998809 4956.98558 1.579731181725 3 1 1983 4978.45811 1.57837958 4995.49230 1.57730742 5024.29791 1.575494461725 3 1 1984 5053.10351 1.57368163 5062.38011 1.57309786 5078.58486 1.572078661725 3 1 1985 5088.05861 1.57159275 5113.06121 1.57031045 5153.11389 1.568256411725 3 1 1986 5184.85652 1.56662949 5216.59914 1.56500264 5225.81505 1.564530331725 3 1 1987 5247.19722 1.56343511 5277.79530 1.56186790 5299.54190 1.560754091725 3 1 1988 5315.02540 1.55996179 5336.04490 1.55888625 5346.19985 1.558367431725 3 1 1989 5352.25549 1.55805805 5371.91516 1.55705366 5390.02075 1.556131111725 3 1 1990 5399.45709 1.55565173 5402.31843 1.55550637 5414.61611 1.554884461725 3 1 1991 5423.83937 1.55442133 5429.98821 1.55411520 5434.73682 1.553880941725 3 1 1992 5439.75939 1.55363617 5443.10777 1.55347545 5446.45614 1.553317501725 3 1 1993 5449.80452 1.55316342 5452.05707 1.55306291 5452.31581 1.553051361725 3 1 1994 5454.82709 1.55294350 5456.50128 1.55287474 5458.17547 1.552809361725 3 1 1995 5459.43111 1.55276326 5460.51933 1.55272598 5461.52385 1.552694491725 3 1 1996 5462.52836 1.55266675 5463.53288 1.55264417 5464.20255 1.552633021725 3 1 1997 5464.87223 1.55262602 5465.54190 1.55262437 5466.04416 1.552627611725 3 1 1998 5466.54641 1.55263562 5467.04867 1.55264947 5467.55093 1.552670441725 3 1 1999 5467.88576 1.55268913 5468.22060 1.55271222 5468.55544 1.552740311725 3 1 2000 5468.89028 1.55277410 5469.22511 1.55281435 5469.55995 1.552861931725 3 1 2001 5469.89479 1.55291782 5470.22963 1.55298307 5470.56446 1.553058881725 3 1 2002 5470.89930 1.55314656 5471.15043 1.55322097 5471.40156 1.553303531725 3 1 2003 5471.65269 1.55339494 5471.90381 1.55349593 5472.15494 1.553607321725 3 1 2004 5472.40607 1.55372994 5472.65720 1.55386469 5472.90833 1.554012501725 3 1 2005 5473.15946 1.55417437 5473.41058 1.55435131 5473.66171 1.554544431725 3 1 2006 5473.91284 1.55475483 5474.16397 1.55498370 5474.41510 1.555232231725 3 1 2007 5474.66622 1.55550167 5474.91735 1.55579330 5475.16848 1.556108441725 3 1 2008 5475.41961 1.55644840 5475.67074 1.55681453 5475.92186 1.557208171725 3 1 2009 5476.16538 1.55761749 5476.40890 1.55805520 5476.65242 1.558522551725 3 1 2010 5476.89594 1.55902073 5477.13946 1.55955092 5477.50474 1.560408701725 3 1 2011 5477.87001 1.56134467 5478.23529 1.56236218 5478.60057 1.563464121725 3 1 2012 5478.96585 1.56465288 5479.33113 1.56593033 5479.69641 1.567297601725 3 1 2013 5480.12256 1.56900675 5480.57916 1.57097332 5481.03575 1.573076621725 3 1 2014 5481.49235 1.57531101 5482.10115 1.57847913 5482.72516 1.581923321725 3 1 2015 5483.43289 1.58602056 5485.24055 1.59684975 5485.56519 1.598813091725 3 1 2016 5486.36880 1.60343732 5486.89442 1.60623131 5487.07501 1.607182851725 3 1 2017 5487.68381 1.61006809 5488.19519 1.61220826 5488.79425 1.614334071725 3 1 2018 5489.26667 1.61568836 5489.81215 1.61686906 5490.35763 1.617615991725 3 1 2019 5490.90798 1.61791388 5491.02000 1.61791767 5491.52652 1.617694421725 3 1 2020 5492.01356 1.61711192 5492.18889 1.61678073 5492.46163 1.616265541725 3 1 2021 5493.08017 1.61463075 5493.62565 1.61277097 5494.13704 1.610705371725 3 1 2022 5494.72148 1.60800911 5495.45204 1.60422107 5496.35306 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55172.4847 .0015892001725 310221941 55180.3838 .001500356 55188.2829 .001419757 55196.1821 .0013464011725 310221942 55204.0812 .001279446 55211.9803 .001218173 55219.8794 .0011619671725 310221943 55230.7042 .001092212 55241.5289 .001029802 55252.3537 9.73747E-41725 310221944 55263.1784 9.23217E-4 55274.0032 8.77517E-4 55284.8279 8.36062E-41725 310221945 55295.6526 7.98352E-4 55306.4773 7.63958E-4 55321.1054 7.22091E-41725 310221946 55335.7334 6.84831E-4 55350.3614 6.51539E-4 55364.9894 6.21663E-41725 310221947 55379.6175 5.94749E-4 55394.2455 5.70454E-4 55416.1875 5.38310E-41725 310221948 55433.7412 5.15799E-4 55454.2204 4.92532E-4 55474.6996 4.71977E-41725 310221949 55495.1788 4.53802E-4 55515.6580 4.37721E-4 55546.3768 4.16886E-41725 310221950 55577.0956 3.99361E-4 55606.3234 3.85250E-4 55625.3116 3.77231E-41725 310221951 55663.2880 3.63517E-4 55701.2644 3.52451E-4 55739.2408 3.43550E-41725 310221952 55779.2431 3.36169E-4 55819.2454 3.30552E-4 55859.2477 3.26433E-41725 310221953 55918.3231 3.22752E-4 55975.5422 3.21625E-4 56030.9330 3.22456E-41725 310221954 56086.3237 3.25106E-4 56143.6743 3.29679E-4 56204.9446 3.36583E-41725 310221955 56266.2150 3.45635E-4 56327.4854 3.56961E-4 56388.7558 3.70767E-41725 310221956 56450.0262 3.87359E-4 56511.2966 4.07111E-4 56572.5669 4.30372E-41725 310221957 56613.4138 4.48316E-4 56654.2608 4.68481E-4 56695.1077 4.91135E-41725 310221958 56735.9546 5.16637E-4 56776.8015 5.45425E-4 56817.6484 5.78030E-41725 310221959 56848.2836 6.05373E-4 56878.9188 6.35551E-4 56909.5540 6.68943E-41725 310221960 56940.1891 7.05958E-4 56970.8244 7.47174E-4 57001.4596 7.93280E-41725 310221961 57032.0948 8.45009E-4 57062.7299 9.03282E-4 57093.3651 9.69218E-41725 310221962 57113.1078 .001016400 57132.1697 .001065937 57151.2316 .0011198571725 310221963 57170.2935 .001178696 57189.3554 .001243049 57208.4173 .0013135591725 310221964 57227.4792 .001390956 57246.5410 .001476148 57262.8798 .0015563251725 310221965 57283.3032 .001667292 57303.7267 .001791943 57317.3424 .0018837251725 310221966 57330.9580 .001983364 57344.5737 .002091777 57358.1893 .0022100181725 310221967 57371.1242 .002332560 57383.3783 .002458940 57395.6324 .0025965301725 310221968 57407.8864 .002746687 57420.1405 .002910982 57432.3946 .0030912381725 310221969 57444.6487 .003289577 57456.9027 .003508484 57467.5399 .0037174391725 310221970 57476.5603 .003910146 57485.5807 .004118727 57494.6011 .0043449391725 310221971 57503.6214 .004590782 57512.6418 .004858564 57521.6621 .0051509671725 310221972 57530.6825 .005471144 57538.7838 .005785382 57545.9660 .0060876261725 310221973 57553.1483 .006414604 57560.3305 .006769006 57567.5128 .0071538961725 310221974 57574.6950 .007572763 57581.8773 .008029660 57589.0595 .0085292721725 310221975 57595.4418 .009013478 57603.8154 .009713888 57609.3978 .0102270761725 310221976 57614.9802 .010781822 57620.5626 .011382597 57626.1450 .0120344621725 310221977 57631.7274 .012743173 57637.3098 .013515291 57642.2115 .0142514451725 310221978 57647.1131 .015047990 57652.0148 .015911445 57656.9164 .0168490871725 310221979 57661.8181 .017869213 57666.7197 .018981107 57671.6213 .0201953281725 310221980 57676.5229 .021523782 57682.2415 .023236070 57687.9601 .0251465151725 310221981 57691.7724 .026543771 57695.5848 .028050576 57699.3972 .0296768311725 310221982 57703.2096 .031433251 57707.0219 .033331251 57711.9236 .0359993621725 310221983 57716.8252 .038948848 57721.7268 .042207775 57726.6284 .0458038971725 310221984 57731.5301 .049763147 57736.4317 .054107029 57741.3334 .0588502101725 310221985 57746.2350 .063996108 57751.1367 .069533356 57757.6722 .0774671051725 310221986 57766.1138 .088413244 57776.3255 .101953684 57783.1333 .1105005731725 310221987 57788.1030 .116145938 57792.8004 .120804895 57797.4978 .1246311951725 310221988 57802.1952 .127475003 57806.8926 .129219646 57810.0242 .1297336841725 310221989 57811.5900 .129791367 57815.2663 .129402992 57818.9425 .1282905741725 310221990 57822.6187 .126483293 57826.2949 .124027607 57831.1965 .1198524041725 310221991 57836.0982 .114810699 57840.9998 .109100678 57848.3522 .0997284531725 310221992 57862.2403 .081382422 57868.7758 .073199850 57873.6774 .0674365081725 310221993 57878.5790 .062046973 57883.4806 .057054612 57888.3823 .0524646651725 310221994 57893.2839 .048269160 57898.1855 .044450455 57903.0871 .0409850481725 310221995 57906.8995 .038516897 57910.7119 .036233154 57914.5243 .0341206451725 310221996 57918.3366 .032166542 57922.1490 .030358378 57925.9614 .0286844901725 310221997 57929.7738 .027133894 57933.5861 .025696412 57937.9432 .0241798941725 310221998 57942.3002 .022785917 57946.6572 .021502791 57951.0142 .0203200121725 310221999 57955.3712 .019228136 57959.7282 .018218679 57966.2637 .0168426001725 310222000 57971.1654 .015907467 57976.6116 .014954777 57982.0579 .0140833971725 310222001 57987.5041 .013284695 57992.9504 .012551051 57998.3966 .0118758271725 310222002 58003.8429 .011253140 58009.2891 .010677843 58015.4842 .0100752491725 310222003 58022.4282 .009458373 58029.3722 .008896438 58036.3162 .0083831731725 310222004 58043.2601 .007913159 58050.2041 .007481684 58057.1481 .0070846981725 310222005 58064.0921 .006718681 58071.9891 .006336191 58080.8393 .0059455911725 310222006 58089.6895 .005590593 58098.5397 .005267018 58107.3898 .0049712411725 310222007 58116.2400 .004700128 58125.0901 .004451009 58133.9403 .0042215791725 310222008 58143.8116 .003986479 58154.7042 .003749738 58165.5967 .0035340951725 310222009 58176.4892 .003337131 58187.3817 .003156761 58198.2743 .0029911801725 310222010 58209.1668 .002838821 58220.0593 .002698318 58232.3134 .0025529421725 310222011 58245.9290 .002405448 58259.5447 .002271042 58273.1603 .0021482271725 310222012 58286.7760 .002035709 58300.3916 .001932374 58314.0072 .0018372521725 310222013 58334.4306 .001708175 58352.8117 .001604272 58371.1928 .0015104351725 310222014 58389.5739 .001425295 58407.9550 .001347803 58426.3361 .0012770841725 310222015 58444.7172 .001212343 58463.0983 .001152960 58481.4794 .0010984011725 310222016 58501.5625 .001043713 58521.6456 9.93599E-4 58551.7702 9.25918E-41725 310222017 58581.8948 8.65998E-4 58612.0195 8.12711E-4 58642.1440 7.65123E-41725 310222018 58670.2263 7.25231E-4 58698.3085 6.89131E-4 58735.7515 6.46001E-41725 310222019 58773.1945 6.07720E-4 58812.3395 5.72281E-4 58853.1865 5.39528E-41725 310222020 58894.0334 5.10457E-4 58934.8803 4.84546E-4 58975.7272 4.61371E-41725 310222021 59016.5741 4.40688E-4 59057.4210 4.22002E-4 59118.6913 3.97180E-41725 310222022 59179.9618 3.75753E-4 59241.2322 3.57164E-4 59302.5026 3.40964E-41725 310222023 59363.7729 3.26794E-4 59425.0433 3.14365E-4 59486.3137 3.03441E-41725 310222024 59568.0075 2.90889E-4 59649.7013 2.80300E-4 59731.3951 2.71384E-41725 310222025 59813.0890 2.63961E-4 59935.6297 2.55099E-4 60039.5261 2.49498E-41725 310222026 60175.1056 2.44425E-4 60270.1546 2.42339E-4 60396.8867 2.41311E-41725 310222027 60510.9456 2.42037E-4 60599.6581 2.43762E-4 60701.0437 2.47047E-41725 310222028 60802.4294 2.51862E-4 60903.8151 2.58411E-4 60979.8544 2.64632E-41725 310222029 61055.8936 2.72141E-4 61131.9328 2.81137E-4 61207.9721 2.91874E-41725 310222030 61284.0114 3.04683E-4 61360.0506 3.19988E-4 61423.4167 3.34969E-41725 310222031 61486.7827 3.52409E-4 61529.0267 3.65733E-4 61571.2708 3.80579E-41725 310222032 61613.5148 3.97166E-4 61655.7588 4.15752E-4 61698.0028 4.36623E-41725 310222033 61736.0225 4.57689E-4 61774.0421 4.81290E-4 61812.0618 5.07798E-41725 310222034 61850.0814 5.37692E-4 61882.3981 5.66191E-4 61914.7148 5.97977E-41725 310222035 61947.0315 6.33582E-4 61979.3481 6.73643E-4 62011.6648 7.18926E-41725 310222036 62042.7142 7.68155E-4 62073.1299 8.22768E-4 62093.4071 8.63186E-41725 310222037 62113.6842 9.07279E-4 62133.9614 9.55635E-4 62154.2385 .0010088241725 310222038 62174.5156 .001067441 62193.1029 .001126562 62210.0005 .0011853621725 310222039 62226.8981 .001249584 62243.7957 .001319908 62260.6933 .0013971271725 310222040 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310222065 62858.5308 .033703272 62864.6140 .030948008 62870.6972 .0284225021725 310222066 62876.7803 .026120775 62882.8635 .024031417 62888.9466 .0221400001725 310222067 62893.0020 .020981107 62897.7334 .019724691 62902.4647 .0185640041725 310222068 62907.1960 .017491579 62911.9273 .016500321 62916.6587 .0155835381725 310222069 62921.3900 .014735042 62926.1213 .013949053 62930.8526 .0132202691725 310222070 62936.2599 .012451193 62941.6671 .011743932 62947.0744 .0110925391725 310222071 62952.4816 .010491724 62957.8889 .009936703 62963.2961 .0094232301725 310222072 62971.4069 .008722653 62977.4901 .008246120 62984.2491 .0077602351725 310222073 62991.0082 .007315442 62997.7672 .006907410 63004.5263 .0065323191725 310222074 63011.2853 .006186836 63018.0444 .005868009 63028.1829 .0054341711725 310222075 63036.8007 .005102365 63045.4185 .004800328 63054.0363 .0045246431725 310222076 63062.6540 .004272343 63071.2718 .004040848 63079.8896 .0038279411725 310222077 63088.5074 .003631720 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