1 0 0 2.806200+4 6.139636+1 -1 0 0 12837 1451 1 0.000000+0 0.000000+0 0 0 0 62837 1451 2 9.986200-1 1.500000+8 6 0 10010 72837 1451 3 0.000000+0 0.000000+0 0 0 199 52837 1451 4 28-Ni- 62 LANL EVAL-SEP97 CHIBA,CHADWICK,YOUNG,KONING 2837 1451 5 CH97,CH99 DIST-DEC06 19990907 2837 1451 6 ----ENDF/B-VII MATERIAL 2837 2837 1451 7 -----INCIDENT PROTON DATA 2837 1451 8 ------ENDF-6 FORMAT 2837 1451 9 2837 1451 10 Oct 22,2004, Holly Trellue remade mf6mt5 using corrected gnash 2837 1451 11 code, to fix an earlier bug. Impact is reduced sec. particle prod.2837 1451 12 for new ENDF/B-VII release 2837 1451 13 **************************************************************** 2837 1451 14 2837 1451 15 ENDF/B-VI MOD 1 Evaluation, September 1997, S. Chiba, 2837 1451 16 M.B. Chadwick, P.G. Young (LANL), and A.J. Koning (ECN)2837 1451 17 2837 1451 18 Produced with FKK/GNASH/GSCAN code in cooperation with ECN Petten2837 1451 19 2837 1451 20 This evaluation provides a complete representation of the 2837 1451 21 nuclear data needed for transport, damage, heating, 2837 1451 22 radioactivity, and shielding applications over the incident 2837 1451 23 proton energy range from 1 to 150 MeV. The evaluation utilizes 2837 1451 24 MF=6, MT=5 to represent all reaction data. Production cross 2837 1451 25 sections and emission spectra are given for neutrons, protons, 2837 1451 26 deuterons, tritons, alpha particles, gamma rays, and all 2837 1451 27 residual nuclides produced (A>5) in the reaction chains. To 2837 1451 28 summarize, the ENDF sections with non-zero data above are: 2837 1451 29 2837 1451 30 MF=3 MT= 2 Integral of nuclear plus interference components 2837 1451 31 of the elastic scattering cross section 2837 1451 32 2837 1451 33 MT= 5 Sum of binary (p,n') and (p,x) reactions 2837 1451 34 2837 1451 35 MF=6 MT= 2 Elastic (p,p) angular distributions given as 2837 1451 36 ratios of the differential nuclear-plus- 2837 1451 37 interference to the integrated value. 2837 1451 38 2837 1451 39 MT= 5 Production cross sections and energy-angle 2837 1451 40 distributions for emission neutrons, protons, 2837 1451 41 deuterons, and alphas; and angle-integrated 2837 1451 42 spectra for gamma rays and residual nuclei that 2837 1451 43 are stable against particle emission 2837 1451 44 2837 1451 45 The evaluation is based on nuclear model calculations that 2837 1451 46 have been benchmarked to experimental data, especially for n + 2837 1451 47 Ni58 and p + Ni58 reactions [Ch97]. We use the GNASH code system 2837 1451 48 [Yo92], which utilizes Hauser-Feshbach statistical, 2837 1451 49 preequilibrium and direct-reaction theories. Spherical optical 2837 1451 50 model calculations are used to obtain particle transmission 2837 1451 51 coefficients for the Hauser-Feshbach calculations, as well as 2837 1451 52 for the elastic proton angular distributions. 2837 1451 53 Cross sections and spectra for producing individual residual 2837 1451 54 nuclei are included for reactions. The energy-angle-correlations 2837 1451 55 for all outgoing particles are based on Kalbach systematics 2837 1451 56 [Ka88]. 2837 1451 57 A model was developed to calculate the energy distributions of 2837 1451 58 all recoil nuclei in the GNASH calculations [Ch96]. The recoil 2837 1451 59 energy distributions are represented in the laboratory system in 2837 1451 60 MT=5, MF=6, and are given as isotropic in the lab system. All 2837 1451 61 other data in MT=5,MF=6 are given in the center-of-mass system. 2837 1451 62 This method of representation utilizes the LCT=3 option approved 2837 1451 63 at the November, 1996, CSEWG meeting. 2837 1451 64 Preequilibrium corrections were performed in the course of the 2837 1451 65 GNASH calculations using the exciton model of Kalbach [Ka77, 2837 1451 66 Ka85], validated by comparison with calculations using Feshbach, 2837 1451 67 Kerman, Koonin (FKK) theory [Ch93]. Discrete level data from 2837 1451 68 nuclear data sheets were matched to continuum level densities 2837 1451 69 using the formulation of Gilbert and Cameron [Gi65] and pairing 2837 1451 70 and shell parameters from the Cook [Co67] analysis. Neutron and 2837 1451 71 charged- particle transmission coefficients were obtained from 2837 1451 72 the optical potentials, as discussed below. Gamma-ray 2837 1451 73 transmission coefficients were calculated using the Kopecky-Uhl 2837 1451 74 model [Ko90]. 2837 1451 75 2837 1451 76 DETAILS OF THE p + 62Ni ANALYSIS 2837 1451 77 2837 1451 78 The neutron optical model potential was adjusted to reproduce the 2837 1451 79 measured total cross section data [Ci68, Pe73, Sc73, La83, Di97, 2837 1451 80 Fa66, Du67] and s-wave strength function [Mu81]. The data for 2837 1451 81 natural Ni and Ni-58 were also used because there was not enough 2837 1451 82 data for Ni-62 above MeV region. The total cross section data for2837 1451 83 natural Ni and Ni-58 were transformed to the Ni-62 cross section 2837 1451 84 according to A*(2/3) law. 2837 1451 85 2837 1451 86 The parameter estimation was carried out based on Marquart- 2837 1451 87 Bayesian approach [Sm91], where ECIS95 Ra96) code was used for the2837 1451 88 optical model calculation. We have employed the energy dependence2837 1451 89 of the optical potential similar to Delaroche [De89]. The 2837 1451 90 initial potential parameters were adopted from Koning and 2837 1451 91 Delaroche [Ko97]. Total of 7 parameters concerning the central 2837 1451 92 potential depth were estimated with associated covariance matrix, 2837 1451 93 while the geometircal parameters were fixed to the result of a 2837 1451 94 similar search for n + Ni-58. Presently obtained potential was 2837 1451 95 used for the calculation of neutron transmission coefficients in 2837 1451 96 the energy region above 20 MeV. Below 20 MeV, the Harper neutron 2837 1451 97 potential [Ha82] was used for the calculation of transmission 2837 1451 98 coefficients. 2837 1451 99 2837 1451 100 The proton optical potential was also searched for to obtain a 2837 1451 101 good description of proton-total reaction cross section as 2837 1451 102 predicted by Wellisch-Axen systematic [We96] above 50 MeV. The 2837 1451 103 parameter estimation was carried out by the Marquart-Bayesian 2837 1451 104 approach similar to the neutron OMP, but trying to seek the best 2837 1451 105 parameter to reproduce the reaction cross sections compiled by 2837 1451 106 Carlson [Ca96] and Wellisch values. The experimental data in 2837 1451 107 Carlson [Ca96] was scaled for Ni-62 according to A**(2/3) law. In2837 1451 108 this search, the geometrical parameters were fixed to be same as 2837 1451 109 the neutron potential. The present potential gives a good 2837 1451 110 description of the proton total reaction cross section from 10 MeV2837 1451 111 to 250 MeV. However, after some trial and error to reproduce both2837 1451 112 the elastic scattering and reaction cross section data for Ni-58, 2837 1451 113 we have employed the following combination of proton potentials: 2837 1451 114 2837 1451 115 0 to 5 MeV : Harper potential [Ha82] 2837 1451 116 6 to 47 MeV : Koning and Delaroche [Ko97] 2837 1451 117 48 to 260 MeV : Present OMP 2837 1451 118 2837 1451 119 For deuterons, the Lohr-Haeberli [Lo74] global potential was used;2837 1451 120 for alpha particles the McFadden-Satchler [Mc66] potential was 2837 1451 121 used; and for tritons the Beccheti-Greenlees [Be71] potential was 2837 1451 122 used. The He-3 channel was ignored. 2837 1451 123 2837 1451 124 The direct collective inelastic scattering to the following levels2837 1451 125 in Ni-62 was considered by the DWBA-mode calculation of ECIS95 2837 1451 126 [Ra96]: 2837 1451 127 2837 1451 128 Jpi Ex(MeV) Deformation length 2837 1451 129 2+ 1.173 1.008 2837 1451 130 3- 3.757 0.83 2837 1451 131 2837 1451 132 The data deformation length for the 2+ state was retrieved from 2837 1451 133 the literature [Ra87]. For the 3- level, it was estimated to be 2837 1451 134 an average of the quantity for Ni-58 and Ni-60. 2837 1451 135 2837 1451 136 **************************************************************** 2837 1451 137 2837 1451 138 REFERENCES 2837 1451 139 2837 1451 140 [Be71] F.D. Becchetti, Jr., and G.W. Greenlees in 2837 1451 141 "Polarization Phenomena in Nuclear Reactions," (Ed: H.H. 2837 1451 142 Barschall and W. Haeberli, The University of Wisconsin Press, 2837 1451 143 1971) p. 682 2837 1451 144 [Ca96] R.F. Carlson, Atomic Data and Nuclear Data Tables, 63, 2837 1451 145 93 (1996) 2837 1451 146 [Ch93] M.B. Chadwick and P.G. Young, Phys.Rev.C 47, 2255 (1993) 2837 1451 147 [Ch96] M.B. Chadwick, P.G. Young, R.E. MacFarlane, and A.J. 2837 1451 148 Koning, "High-Energy Nuclear Data Libraries for Accelerator- 2837 1451 149 Driven Technologies: Calculational Method for Heavy Recoils," 2837 1451 150 Proc. of 2nd Int. Conf. on Accelerator Driven Transmutation 2837 1451 151 Technology and Applications, Kalmar, Sweden, 3-7 June 1996 2837 1451 152 [Ch97] M.B. Chadwick and P.G. Young, "Model Calculations of 2837 1451 153 n,p + 58,60,61,62,64Ni" in APT PROGRESS REPORT: 1 August - 1 2837 1451 154 September 1997, internal Los Alamos National Laboratory memo T- 2837 1451 155 2-97/MS-51, 8 September 1997 from R.E. MacFarlane to L. Waters. 2837 1451 156 [Ch99] M.B. Chadwick, P.G. Young, R.E. MacFarlane, et al., Los 2837 1451 157 National Laboratory report LA-UR-99-1222 (1999) 2837 1451 158 [Ci68] S. 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Kalbach, "PRECO-D2: Program for Calculating 2837 1451 174 Preequilibrium and Direct Reaction Double Differential Cross 2837 1451 175 Sections," Los Alamos National Laboratory report LA-10248-MS 2837 1451 176 (1985) 2837 1451 177 [Ka88] C. Kalbach, Phys.Rev.C 37, 2350 (1988); see also 2837 1451 178 C. Kalbach and F. M. Mann, Phys.Rev.C 23, 112 (1981) 2837 1451 179 [Ko90] J. Kopecky and M. Uhl, Phys.Rev.C 41, 1941 (1990) 2837 1451 180 [Ko97] A. Koning and J.P. Delaroche, private communication. 2837 1451 181 [La83] D.C. Larson et al, report ORNL-TM-8203 (1983) 2837 1451 182 [Lo74] J.M. Lohr and W. Haeberli, Nucl.Phys. A232, 381 (1974) 2837 1451 183 [Mc66] L. McFadden and G.R. Satchler, Nucl.Phys. 84, 177 (1966) 2837 1451 184 [Mu81] S.F. Mughabghab, M. Divadeenam and N.E. Holden, "Neutron 2837 1451 185 Cross Sections", Vol. 1, Part A (Academic Press, 1981) 2837 1451 186 [Pe73] F.G. Perey, private comm. (1973); EXFOR 10342002 2837 1451 187 [Pe88] Pedroni et al, Phys.Rev.C 38, 2052 (1988) 2837 1451 188 [Ra87] S. Raman et al, At.Data Nucl.Data Tables, 36, 1 (1987) 2837 1451 189 [Ra96] J. Raynal, "Notes on ECIS94", Service de Physique 2837 1451 190 Theorique, Saclay, France (personal communication through A.J. 2837 1451 191 Koning, 1996) 2837 1451 192 [Sc73] W. Schimmerling, T.J. Devlin, W.W. Johnson et al., 2837 1451 193 Phys.Rev.C 7, 248 (1973) 2837 1451 194 [Sm91] D.L. Smith, "Probability, Statistics, and Data Uncertainty2837 1451 195 in Nuclear Science and Technology" (American Nuclear Society, 2837 1451 196 1991) 2837 1451 197 [We96] H.P. Wellisch and D. Axen, Phys.Rev.C 54, 1329 (1996) 2837 1451 198 [Yo92] P.G. Young, E.D. Arthur, and M.B. Chadwick, 2837 1451 199 "Comprehensive Nuclear Model Calculations: Introduction to the 2837 1451 200 Theory and Use of the GNASH Code," report LA-12343-MS (1992) 2837 1451 201 2837 1451 202 ************************ C O N T E N T S ************************2837 1451 203 1 451 208 12837 1451 204 3 2 53 12837 1451 205 3 5 65 12837 1451 206 6 2 3756 12837 1451 207 6 5 15257 12837 1451 208 0.000000+0 0.000000+0 0 0 0 02837 1 099999 0.000000+0 0.000000+0 0 0 0 02837 0 0 0 2.806200+4 6.139636+1 0 0 0 02837 3 2 1 0.000000+0 0.000000+0 0 0 1 1502837 3 2 2 150 2 2837 3 2 3 1.000000+6 7.620763+0 2.000000+6 4.078811+0 3.000000+6 2.760198+02837 3 2 4 4.000000+6 2.098081+0 5.000000+6 1.673450+0 6.000000+6 1.371674+02837 3 2 5 7.000000+6 1.062019+0 8.000000+6 8.356466-1 9.000000+6 6.982495-12837 3 2 6 1.000000+7 6.443920-1 1.100000+7 6.482170-1 1.200000+7 6.697662-12837 3 2 7 1.300000+7 6.835085-1 1.400000+7 6.788631-1 1.500000+7 6.556452-12837 3 2 8 1.600000+7 6.150334-1 1.700000+7 5.628471-1 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