Reference data for evaluation of gas production cross-sections in proton induced reactions at intermediate energies. A. Yu. Konobeyev, U.

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1 KIT Scientific Reports 7660 Reference data for evaluation of gas production cross-sections in proton induced reactions at intermediate energies A. Yu. Konobeyev, U. Fischer

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3 A. Yu. Konobeyev, U. Fischer Reference data for evaluation of gas production cross-sections in proton induced reactions at intermediate energies

4 Karlsruhe Institute of Technology KIT SCIENTIFIC REPORTS 7660

5 Reference data for evaluation of gas production cross-sections in proton induced reactions at intermediate energies by A. Yu. Konobeyev, U. Fischer

6 Report-Nr. KIT-SR 7660 Impressum Karlsruher Institut für Technologie (KIT) KIT Scientific Publishing Straße am Forum 2 D Karlsruhe KIT Scientific Publishing is a registered trademark of Karlsruhe Institute of Technology. Reprint using the book cover is not allowed. This document excluding the cover is licensed under the Creative Commons Attribution-Share Alike 3.0 DE License (CC BY-SA 3.0 DE): The cover page is licensed under the Creative Commons Attribution-No Derivatives 3.0 DE License (CC BY-ND 3.0 DE): Print on Demand 2014 ISSN ISBN DOI: /KSP/

7 Abstract Proton-, deuteron-, triton-, 3 He, and -particle production cross-sections were evaluated for proton induced reactions for 278 stable target nuclei with an atomic number from 3 to 83 for a number of incident proton energies from 62 to 1200 MeV using available experimental data and results of model calculations. Data obtained can be used for the evaluation of gas production cross-sections at intermediate incident proton energies. An example of the use of the data is given for 9 Be(p,x) reactions.

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9 CONTENTS page 1. Introduction Experimental data Calculation of gas production cross-sections ALICE/ASH TALYS CASCADE CEM INCL4/ABLA Results of calculations Evaluated data Example of the use of obtained data for the evaluation of gas production cross-section for 9 Be Conclusion. 34 References Appendix A: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated using the ALICE/ASH code and experimental data Appendix B: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated with the TALYS code using different models for the description of nuclear level density and experimental data Appendix C: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated using the CASCADE code and experimental data... 81

10 Appendix D: Figures: evaluated proton-, deuteron-, triton-, 3 He-, and - particle- production cross-sections for natural mixtures of isotopes for elements with the atomic number from 3 to 83 and experimental data Appendix E: Evaluated proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections

11 1. Introduction A study of primary radiation effects in material of neutron spallation sources and other advanced units implies the use of a set of reliable data for a calculation of gas production rates for a wide range of primary proton energies and target materials. An obtaining such data is one of important challenges of applied nuclear physics. Theoretical models can solve the problem partially, giving in the best case an approximate description of experimental data. An obtaining reliable nuclear data for modern applications requires performing the data evaluation involving an analysis of experimental data and theoretical calculations as discussed in Ref.[1]. A common evaluation of an energy dependence of cross-sections leaves many important targets without considerations if the measured data are not available, and reduces the reliability of the data obtained for such targets to the quality of calculations with a global set of model parameters. Calculations leave a question about their uncertainty open, as about the reliability of obtained results. The present work presents a new approach for obtaining reliable data for gas production cross-sections at intermediate energies. An idea is the evaluation of an atomic mass dependence of cross-sections using the available experimental information and model calculations for a certain number of incident particle energies. Such approach gives a possibility to get experimentally based values of cross-sections for targets, if the measured data are absent. The method is different from the construction of a global A-systematics, like [2,3], where predictions for target nuclei in the absence of experimental data are made basing on the global parameterization of existing data and approximate formulas. A prerequisite for the proposed evaluation is the fairly high energy of primary particles, where the possible difference between calculations and experimental data can be attributed to the global deviations of theoretical predictions from measured data, for example to an inadequate simulation of non-equilibrium emission of particles making the contribution to the gas production cross-section. In the present work the proton-, deuteron-, triton-, 3 He, and 4 He production cross-sections were evaluated for proton induced reactions for 278 targets from 1

12 7 Li to 209 Bi. The data were obtained for a number of incident proton energies from 62 to 1200 MeV. A criterion for selection of primary energies was a number of experimental data covering a wide range of mass numbers of target nuclei. The evaluation was performed using results of modern calculations and measured data. Section 2 describes briefly the experimental data used for the evaluation of gas production cross-sections, their selection and possible corrections, Section 3 describes nuclear model codes used for cross-section calculations, Section 4 discussed results of calculations, and Section 5 presents results of the evaluation. An example of a practical use of data obtained is discussed in Section Experimental data The experimental data used for the evaluation of gas production cross-sections in the present work were taken from Refs.[4-20]. Experiments causing any doubt, for example, they were later superseded by the authors, and works with an insufficient description of the details of measurements, which could affect the quality of the subsequent evaluation, were not selected for the present task. The data measured in Refs.[4,5,7,8] for a limited energy range of emitted particles were corrected, as described below, to get total production cross-sections. For target nuclei from Refs.[4,5,7,8] the particle energy distributions were calculated at the proton incident energy equal to 62 and 90 MeV using the TALYS code [21] with various ldmodel options from 1 to 5 corresponding to different models applied for the calculation of the nuclear level density for excited nuclei. For each reaction the calculated part of cross-section above the experimental low energy cutoff E min was normalized on the measured value; the obtained crosssection was added to the calculated part of below E min multiplied by the obtained coefficient to get the total production cross-section. The final value for each case was obtained by the averaging of results obtained using different ldmodel options. The estimation of the particle production cross-sections at the proton energy 1.2 GeV using measured data from Ref.[8] was done using an intranuclear cascade 2

13 evaporation model implemented in the CASCADE code [22-24], see Section 3. Default input parameters of a coalescence model applied for the simulation of nonequilibrium cluster emission were slightly changed to get a full agreement between calculated and measured pre-equilibrium parts of at energies of outgoing particles below 100 MeV. The calculated pre-equilibrium contributions to production cross-sections above 100 MeV were added to experimental crosssections to get total production cross-sections for hydrogen and helium isotopes. In a number of cases the experimental data are available near and not exactly at a certain energy of protons E p, which selection for future evaluation seems reasonable. Data of such measurements were reduced to E p using general energy dependence of investigated cross-sections calculated for a specific nuclear reaction. The discussed shift of the proton energy results to a slight difference of data from original measurements and values adopted for the cross-section evaluation and presented below. For example, to use the experimental information for at the proton incident energy 800 MeV for a largest possible amount of target nuclei, the data from Ref.[20] measured at E p equal to 750 MeV were reduced to the proton energy 800 MeV using the energy trend of helium production cross-sections predicted by the intranuclear cascade evaporation model. The change of cross-sections seems rather small comparing with the difference of data measured by different authors. The improved and corrected experimental cross-sections exp used in the present work for the evaluation of gas production cross-sections are shown in Tables In the most cases an error of the particle production cross-section shown in Tables is not the original error reported in corresponding experimental works. The values reflect performed corrections and improvements, and originate from a common experience of the work with such kind of the data. It may be noted that some experimental works, for example Ref.[20], do not provide any information about the error of measured cross-sections. 3

14 Table 1. Cross-sections exp adopted for the evaluation of proton production crosssection (p,x)p in proton induced reactions at the incident proton energy around 62 MeV. See details in the text Nucleus Cross-section (mb) Origin 12 C [4] 16 O [4] 27 Al [4] nat Si [5] 54 Fe [4] 56 Fe [4] 89 Y [4] 120 Sn [4] 197 Au [4] 208 Pb [6] 209 Bi [4] Table 2. Cross-sections exp adopted for the evaluation of (p,x)p production crosssection at the projectile energy equal to 90 MeV. Nucleus Cross-section (mb) Origin 27 Al [7] 58 Ni [7] 90 Zr [7] 209 Bi [7] Table 3. Cross-sections exp adopted for the evaluation of (p,x)p production crosssection at the projectile energy equal to 1.2 GeV. Nucleus Cross-section (mb) Origin 27 Al [8] nat Ti [8] 4

15 Table 3 continued Fe [8] nat Ni [8] nat Cu [8] nat Zr [8] nat Ag [8] 165 Ho [8] 181 Ta [8] nat W [8] 197 Au [8] nat Pb [8] Table 4. Cross-sections exp adopted for the evaluation of deuteron production cross-section (p,x)d in proton induced reactions at the incident proton energy around 62 MeV. Nucleus Cross-section (mb) Origin 12 C [4] 16 O [4] 27 Al [4] nat Si [5] 54 Fe [4] 56 Fe [4] 89 Y [4] 120 Sn [4] 197 Au [4] 208 Pb [6] 209 Bi [4] 5

16 Table 5. Cross-sections exp adopted for the evaluation of (p,x)d production crosssection at the projectile energy equal to 90 MeV. Nucleus Cross-section (mb) Origin 27 Al [7] 58 Ni [7] 90 Zr [7] 209 Bi [7] Table 6. Cross-sections exp adopted for the evaluation of (p,x)d production crosssection at the projectile energy equal to 1.2 GeV. Nucleus Cross-section (mb) Origin 27 Al [8] nat Ti [8] nat Fe [8] nat Ni [8] nat Cu [8] nat Zr [8] nat Ag [8] 165 Ho [8] 181 Ta [8] nat W [8] 197 Au [8] nat Pb [8] Table 7. Cross-sections exp adopted for the evaluation of triton production crosssection (p,x)t in proton induced reactions at the incident proton energy around 62 MeV. Nucleus Cross-section (mb) Origin 12 C [4] 16 O [4] 6

17 Table 7 continued Al [4] nat Si [5] 54 Fe [4] 56 Fe [4] 89 Y [4] 120 Sn [4] 197 Au [4] 208 Pb [6] 209 Bi [4] Table 8. Cross-sections exp adopted for the evaluation of (p,x)t production crosssection at the projectile energy equal to 90 MeV. Nucleus Cross-section (mb) Origin 27 Al [7] 58 Ni [7] 90 Zr [7] 209 Bi [7] Table 9. Cross-sections exp adopted for the evaluation of (p,x)t production crosssection at the projectile energy equal to 150 MeV. Nucleus Cross-section (mb) Origin 27 Al [9,10] nat Fe [9] nat Fe [11] nat Sn [10] 208 Pb [11] 7

18 Table 10. Cross-sections exp adopted for the evaluation of (p,x)t production crosssection at the projectile energy equal to 660 MeV. Nucleus Cross-section (mb) Origin 12 C [12] 12 C [9] 12 C [13] 12 C [14] 27 Al [10] 27 Al [9] 27 Al [11] nat Si [13] nat Fe [11] nat Sn [10] nat Pb [10] 208 Pb [11] Table 11. Cross-sections exp adopted for the evaluation of (p,x)t production crosssection at the projectile energy equal to 1.2 GeV. Nucleus Cross-section (mb) Origin 12 C [13] 27 Al [8] nat Ti [8] nat Fe [8] nat Ni [8] nat Cu [8] nat Zr [8] nat Ag [8] 165 Ho [8] 181 Ta [8] nat W [8] 8

19 Table 11 continued 197 Au [8] nat Pb [8] Table 12. Cross-sections exp adopted for the evaluation of 3 He production crosssection (p,x) 3 He in proton induced reactions at the incident proton energy around 62 MeV. Nucleus Cross-section (mb) Origin 12 C [4] 16 O [4] nat Mg [15] 27 Al [15] 27 Al [4] nat Si [5] nat Si [15] 54 Fe [4] nat Fe [16] nat Ni [16] 89 Y [4] 120 Sn [4] 197 Au [4] nat Pb [17,18] 208 Pb [6] 209 Bi [4] Table 13. Cross-sections exp adopted for the evaluation of (p,x) 3 He production cross-section at the projectile energy equal to 90 MeV. Nucleus Cross-section (mb) Origin nat Mg [15] 27 Al [7] 9

20 Table 13 continued Al [15] nat Si [15] nat Fe [16] 58 Ni [7] nat Ni [16] 90 Zr [7] nat Pb [17,18] 209 Bi [7] Table 14. Cross-sections exp adopted for the evaluation of (p,x) 3 He production cross-section at the projectile energy equal to 150 MeV. Nucleus Cross-section (mb) Origin nat Mg [15] 27 Al [15] nat Si [15] nat Fe [16] nat Ni [16] nat Pb [17,18] 209 Bi [18] Table 15. Cross-sections exp adopted for the evaluation of (p,x) 3 He production cross-section at the projectile energy equal to 800 MeV. Nucleus Cross-section (mb) Origin 12 C [13] nat Mg [19] 27 Al [20] 27 Al [19] nat Si [19] 10

21 Table 15 continued Fe [19] nat Fe [20] nat Fe [16] nat Ni [20] nat Ni [16] nat Ni [19] nat Cu [20] nat Mo [20] nat W [20] 197 Au [20] nat Pb [17,18] 209 Bi [18] Table 16. Cross-sections exp adopted for the evaluation of (p,x) 3 He production cross-section at the projectile energy equal to 1.2 GeV. Nucleus Cross-section (mb) Origin 12 C [13] nat Mg [15] nat Mg [19] 27 Al [19] 27 Al [8] nat Si [15] nat Si [19] nat Ti [8] nat Fe [16] nat Fe [19] nat Fe [8] nat Ni [16] nat Ni [19] 11

22 Table 16 continued Ni [8] nat Cu [8] nat Zr [8] nat Ag [8] 165 Ho [8] 181 Ta [8] nat W [8] 197 Au [8] nat Pb [8] nat Pb [17,18] 209 Bi [18] Table 17. Cross-sections exp adopted for the evaluation of -particle production cross-section (p,x) in proton induced reactions at the incident proton energy around 62 MeV. Nucleus Cross-section (mb) Origin 12 C [4] 16 O [4] nat Mg [15] 27 Al [4] 27 Al [15] nat Si [5] nat Si [15] 54 Fe [4] nat Fe [16] nat Ni [16] 89 Y [4] 120 Sn [4] 197 Au [4] 12

23 Table 17 continued Pb [17] 208 Pb [6] 209 Bi [4] Table 18. Cross-sections exp adopted for the evaluation of (p,x) production crosssection at the projectile energy equal to 90 MeV. Nucleus Cross-section (mb) Origin nat Mg [15] 27 Al [7] 27 Al [15] nat Si [15] nat Fe [16] 58 Ni [7] nat Ni [16] 90 Zr [7] nat Pb [17] 209 Bi [7] Table 19. Cross-sections exp adopted for the evaluation of (p,x) production crosssection at the projectile energy equal to 150 MeV. Nucleus Cross-section (mb) Origin nat Mg [15] 27 Al [15] nat Si [15] nat Fe [16] nat Ni [16] nat Pb [17] 209 Bi [18] 13

24 Table 20. Cross-sections exp adopted for the evaluation of (p,x) production crosssection at the projectile energy equal to 800 MeV. Nucleus Cross-section (mb) Origin 12 C [13] nat Mg [19] 27 Al [19] 27 Al [20] nat Si [19] nat Fe [19] nat Fe [20] nat Fe [16] nat Ni [20] nat Ni [16] nat Ni [19] nat Cu [20] nat Mo [20] nat W [20] 197 Au [20] nat Pb [17] 209 Bi [18] Table 21. Cross-sections exp adopted for the evaluation of (p,x) production crosssection at the projectile energy equal to 1.2 GeV. Nucleus Cross-section (mb) Origin 12 C [13] nat Mg [19] 27 Al [19] 27 Al [8] nat Si [19] nat Ti [8] 14

25 Table 21 continued Fe [16] nat Fe [19] nat Fe [8] nat Ni [16] nat Ni [19] nat Ni [8] nat Cu [8] nat Zr [8] nat Ag [8] 165 Ho [8] 181 Ta [8] nat W [8] 197 Au [8] nat Pb [17] nat Pb [8] 209 Bi [18] 3. Calculation of gas production cross-sections The calculation of gas production cross-sections were performed using advanced nuclear models implemented in ALICE/ASH [25], TALYS [21], CASCADE [24], CEM03 [26], and INCL4/ABLA [26] codes. Important details of calculations are described below. 3.1 ALICE/ASH The ALICE/ASH code [25] is a modified and improved version of the ALICE code originated by M.Blann. The geometry dependent hybrid model (GDH) [27] is used for the description of the pre-equilibrium particle emission. Intranuclear transition 15

26 rates are calculated using the effective cross-section of nucleon-nucleon interactions in nuclear matter. Corrections are made to the GDH approach for the treatment of effects in peripheral nuclear regions. The exciton state density is calculated taking into account pairing corrections, the correction for the Pauli principle and the final depth of the nuclear potential well for the exciton state. The number of neutrons and protons for initial exciton state is calculated using realistic nucleon-nucleon interaction cross-sections in nucleus. The exciton coalescence model [28,29] and the knock-out model are used for the description of the pre-equilibrium complex particle emission. The parameters of models are discussed in Refs.[30-32]. The equilibrium emission of particles is described by the Weisskopf-Ewing model. An extensive description of calculations using ALICE/ASH can be found in Ref.[25]. Fig.1 shows an example of cross-sections calculated using ALICE/ASH relevant to the present task. Fig.1 Example of calculations performed using the ALICE/ASH code and the TALYS code with the input variable ldmodel=1 for deuteron production cross-sections for 278 stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. See explanations in the text. 16

27 3.2 TALYS The detail description of the code is presented by authors in Ref.[21]. The brief discussion of models implemented in TALYS relevant to the present calculations can be found in Ref.[1]. Calculations are performed using a pre-equilibrium exciton model and Hauser- Feshbach model. The nuclear level density is calculated using different approaches listed below together with corresponding input variables ldmodel i) the Fermi gas model with the energy dependent level density parameter combined with the constant temperature model, ldmodel=1, ii) the back-shifted Fermi gas model, ldmodel=2, iii) the generalized superfluid model, ldmodel=3, iv) microscopic approach of Goriely, ldmodel=4, and v) of Hilaire, ldmodel=5. The references for each case can be found in Refs.[21,1]. As a rule, calculations using different model for description of nuclear level density result to different values of gas production cross-sections. Such calculations should be considered with some reservation as independent origins of the data investigated [1]. In the present work gas production cross-sections calculated with TALYS applying various ldmodel options were used for the cross-section evaluation together with experimental data discussed in Section 2. The example of cross-sections calculated using TALYS is shown in Fig CASCADE Calculations are performed using intranuclear cascade evaporation model [22-24]. The specific features of the model are the simulation of realistic nucleon density distribution in nuclei and the effect of the density change during the fast particle emission. The nuclear density is modeled by the Woods-Saxon distribution and for light nuclei by the harmonic-oscillator distribution. The non-equilibrium emission of light clusters (d, t, 3 He, α) is simulated using a coalescence model [33-35]. The modifications are discussed in Ref.[1]. 17

28 In the present work the modeling of evaporation particle emission is performed using Weisskopf-Ewing model with parameters fitted to experimental production cross-sections [8]. Obtained parameters were implemented in the code as default input values. Other details of modeling using the CASCADE code can be found in Refs.[1,24]. Fig.2 shows typical results of CASCADE calculations. 3.4 CEM03 The simulation of nuclear processes is performed using the Cascade Exciton Model [36] combining the intranuclear cascade model, the pre-equilibrium exciton model, and the evaporation model. Many improvements and refinements of CEM performed in the last years [37,38] make the model one of the most reliable tools for the study of nuclear reactions at intermediate energies. Present calculations were performed using the version of the code from Ref.[26]. The example of calculated cross-sections is shown in Fig INCL4/ABLA INCL4 is a parameter-free time-like cascade model simulating the history of all particles undergoing binary collisions, imposed by a minimum distance of approach criterion and subject to the Pauli blocking factor [39]. A specific feature of INCL is a self-consistent determination of the stopping time [39]. ABLA is an advanced evaporation code [40]. As well as CEM03, the INCL4/ABLA code [41,42] belongs to the most successful, reliable and popular tools for modeling of interactions of intermediate and high energy particles with a matter. The code version from Ref.[26] was used in the present work. The example of cross-sections calculated with INCL4/ABLA is shown in Fig.2. 18

29 Fig.2 Example of calculations performed using CASCADE, CEM03, and INCL4/ABLA code for proton production cross-sections for 278 stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1.2 GeV. See explanations in the text. 4. Results of calculations Calculations of components of hydrogen and helium production cross-sections were performed for a number of primary proton energies using ALICE/ASH, TALYS, CASCADE, CEM, and INCL4/ABLA codes with global sets of input parameters. As a result, cross-sections were obtained for 278 of stable nuclei from 7 Li to 209 Bi. Proton-, deuteron-, triton-, 3 He-, and -particle production cross-section calculations were carried at the incident proton energy equal to 62, 90, and 150 MeV using ALICE/ASH and TALYS codes, and at E p equal to 660, 800, and 1200 MeV using codes implementing intranuclear cascade evaporation model. The choice of the E p value was discussed in Section 2. The evaluation of cross-sections for each product was performed for a part of the set of incident energies given above, depending on experimental data. For example, the data for 19

30 reaction (p,x)d reactions were evaluated for proton incident energy equal to 62, 90, 150, 660, and 1200 MeV. Figures showing results of calculations using the ALICE/ASH code together with experimental data, Tables 1-21, are presented in Appendix A, results of TALYS calculations applying different models for nuclear level density calculations are given in Appendix B, and results of CASCADE are presented in Appendix C. Comparison of data in Figures of Appendixes A-C show an agreement between general trend of calculated cross-sections and measured data with a change of atomic mass number A. In many cases an observed systematic deviation of model predictions and experimental data can be attributed to the deficiency of models or sets of model parameters responsible for the simulation of the nonequilibrium particle emission. Such deviations can be easily removed in the evaluation procedure for gas production cross-sections. For some reactions the cross-sections calculated using the TALYS code with options ldmodel equal to 4 and 5 show a scattering of obtained results especially for high A-values in contrast to calculations with ldmodel from 1 to 3. Because of the nature of the observed difference is not clear, results of calculations with ldmodel equal to 4 and 5 were not included in the evaluation procedure. Calculated cross-sections were used for the evaluation of components of hydrogen and helium production cross-sections as discussed below. 5. Evaluated data The evaluation was performed using results of model calculations and the measured data discussed in Section 2. The BEKED package [43] was applied for computations. The deviation of calculated from the measured data was attributed to the global deficiency of models applied, particularly, to the sets of parameters of nonequilibrium models, which utilization can be improved by the redefinition of their 20

31 general A-dependence. Estimated errors of evaluated production cross-sections result from the application of different nuclear models discussed in Section 3, measurements, and the procedure of the data improvement described in Section 2. Evaluated proton-, deuteron-, triton-, 3 He, and -particle production crosssections for 278 stable target nuclei are shown in Figs The cross-sections for natural mixtures of isotopes are presented in Appendix D. The numerical values of evaluated cross-sections are given in Appendix E. Obtained cross-sections can be applied as the reference data for the evaluation of gas production cross-sections and correction of theoretical calculations in a wide energy range of primary proton energies. An example of the use of data obtained is given below. Fig.3 Evaluated proton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. 21

32 Fig.4 Evaluated proton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 90 MeV. Fig.5 Evaluated proton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1200 MeV. 22

33 Fig.6 Evaluated deuteron production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. Fig.7 Evaluated deuteron production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 90 MeV. 23

34 Fig.8 Evaluated deuteron production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1200 MeV. Fig.9 Evaluated triton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. 24

35 Fig.10 Evaluated triton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 90 MeV. Fig.11 Evaluated triton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 150 MeV. 25

36 Fig.12 Evaluated triton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 660 MeV. Fig.13 Evaluated triton production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1200 MeV. 26

37 Fig.14 Evaluated 3 He- production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. Fig.15 Evaluated 3 He- production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 90 MeV. 27

38 Fig.16 Evaluated 3 He- production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 150 MeV. Fig.17 Evaluated 3 He- production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 800 MeV. 28

39 Fig.18 Evaluated 3 He- production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1200 MeV. Fig.19 Evaluated -particle production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 62 MeV. 29

40 Fig.20 Evaluated -particle production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 90 MeV. Fig.21 Evaluated -particle production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 150 MeV. 30

41 Fig.22 Evaluated -particle production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 800 MeV. Fig.23 Evaluated -particle production cross-sections for stable target nuclei from 7 Li to 209 Bi at the incident proton energy 1200 MeV. 31

42 6. Example of the use of obtained data for the evaluation of gas production cross-section for 9 Be An example of the use of data obtained for the evaluation of gas production crosssections for 9 Be at intermediate proton energies is discussed below. Fig. 24 shows the cross-sections for deuteron, triton, 3 He, and -particle production in 9 Be(p,x) reactions available in ENDF/B-VII [44], TENDL-2012 [45], results of calculations performed using CASCADE and CEM03, and the data obtained in the present work for a number of incident proton energies. The difference between evaluated data and results of various calculations is typical for reactions, where experimental data are not available. Fig.24 Deuteron-, triton-, 3 He, and -particle production cross-sections for p+ 9 Be reactions from ENDF/B-VII.1 and TENDL-2012, cross-sections calculated using intranuclear evaporation model, and data obtained in the present work ( evaluated points ) 32

43 Data obtained simplify a new evaluation of gas production cross-sections at considered energies indicating the possible energy trend and absolute values of evaluated cross-sections. Results of evaluations are shown for reactions with 9 Be in Fig.25. Final evaluated data presented in Fig.25 include deuteron production crosssections from ENDF/B-VII.1 below incident proton energy 45 MeV, triton production cross-sections from ENDF/B-VII.1 below 40 MeV, 3 He production cross-section from TENDL-2012 below 50 MeV, and -particle production crosssections from ENDF/B-VII.1 below the proton energy 60 MeV. Fig.25 Evaluated deuteron-, triton-, 3 He, and -particle production cross-sections for p+ 9 Be reactions. See details in the text. 33

44 7. Conclusion Proton-, deuteron-, triton-, 3 He, and -particle production cross-sections were evaluated for proton induced reaction for 278 stable target nuclei from 7 Li to 209 Bi using available experimental data and results of model calculations. The data were obtained for the number of incident proton energies from 62 to 1200 MeV. The choice of the proton energies depends on the amount of measurements available for each reaction considered. Obtained cross-sections are shown in Figs.3-23 and in Figures of Appendix D. Numerical values are given in Appendix E. Data obtained can be used for the evaluation of gas production cross-sections at intermediate energies. The example of the use of the data is given in Section 6. 34

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47 24. V.S. Barashenkov, Monte Carlo simulation of ionization and nuclear processes initiated by hadron and ion beams in media, Comp. Phys. Comm. 126 (2000) C.H.M. Broeders, A.Yu. Konobeyev, A.Yu. Korovin, V.P. Lunev, M. Blann, ALICE/ASH - Pre-compound and evaporation model code system for calculation of excitation functions, energy and angular distributions of emitted particles in nuclear reactions at intermediate energies, Report FZKA 7183 May, 2006, D.B. Pelowitz, J.W. Durkee, J.S. Elson, M.L. Fensin, J.S. Hendricks, M.R. James, R.C. Johns, G.W. McKinney, S.G. Mashnik, J.M. Verbeke, L.S. Waters, T.A. Wilcox, MCNPX 2.7.E extensions, Report LA-UR , March M. Blann, H.K. Vonach, Global test of modified precompound decay models. Phys. Rev. C 28 (1983) A. Iwamoto, K. Harada, Mechanism of cluster emission in nucleon-induced preequilibrium reactions, Phys. Rev. C 26 (1982) K. Sato, A. Iwamoto, K. Harada, Pre-equilibrium emission of light composite particles in the framework of the exciton model, Phys. Rev. C 28 (1983) A.Yu. Konobeyev, V.P. Lunev, Yu.N. Shubin, Pre-equilibrium emission of clusters, Acta Phys. Slov. 45 (1995) C.H.M. Broeders, A.Yu. Konobeyev, Phenomenological model for nonequilibrium deuteron emission in nucleon induced reactions, Kerntechnik 70 (2005) A.Yu. Konobeyev, U. Fischer, P.E. Pereslavtsev, M. Blann, Improved simulation of the pre-equilibrium triton emission in nuclear reactions induced by nucleons, Int. Conf. Nuclear Data for Science and Technology (ND2013), March 4-8, 2013, New York. 33. T.C. Awes, G. Poggi, C.K. Gelbke, B.B. Back, B.G. Glagola, H. Breuer, V.J. Viola, Jr., Precompound emission of light particles in the reaction 16 O+ 238 U at 20 MeV/nucleon, Phys. Rev. C24 (1981) T.C. Awes, S. Saini, G. Poggi, C.K. Gelbke, D. Cha, R. Legrain, G.D. Westfall, Light particle emission in 16 O-induced reactions at 140, 215, and 310 MeV, Phys. Rev. C25 (1982) M. Kozłowski, H.H. Müller, R. Wagner, Analyzing power and cross section of the 58 Ni, 90 Zr, 209 Bi(p, 3,4 He X) reactions in the continuum described by the coalescence model, Nucl. Phys. A420 (1984) 1. 37

48 36. K.K. Gudima, S.G. Mashnik, V.D. Toneev, Cascade-exciton model of nuclear reactions, Nucl. Phys. A 401 (1983) S.G. Mashnik, J.S. Bull, MCNP6 Simulation of quasi-monoenergetic 7 Li(p,n) neutron sources below 150 MeV, Int. Conf. Nuclear Data for Science and Technology (ND2013), March 4-8, 2013, New York. 38. S.G. Mashnik, A.J. Sierk, R.E. Prael, MCNP6 fission cross section calculations at intermediate and high energies, Int. Conf. Nuclear Data for Science and Technology (ND2013), March 4-8, 2013, New York. 39. J. Cugnon and D. Mancusi, A. Boudard, S. Leray, New features of the INCL4 model for spallation reactions, J. Kor. Phys. Soc. 59 (2011) K.H. Schmidt, New generation of measurements and model developments on nuclide production in spallation reactions, Int. Conf. Nuclear Data for Science and Technology (ND2007), Nice 2007, DOI: /ndata: S. Leray, A. Boudard, J.Cugnon, J.C. David, A. Kelic-Heil, D. Mancusi, M.V. Ricciardi, Improved modelling of helium and tritium production for spallation targets, Nucl. Instr. Meth. Phys. Res. B268 (2010) S. Leray, B. Braunn, A. Boudard, J.C. David, P. Kaitaniemi, A. Leprince, D. Mancusi, Recent developments of the Li`ege intra nuclear cascade model in view of its use into high-energy transport codes, Int. Conf. Nuclear Data for Science and Technology (ND2013), March 4-8, 2013, New York. 43. A.Yu. Konobeyev, U. Fischer, P.E. Pereslavtsev, Computational approach for evaluation of nuclear data including covariance information, J. Kor. Phys. Soc. 59 (2011) ENDF/B-VII.1 Evaluated Nuclear Data Library, A.J. Koning, D. Rochman, TENDL-2012, NRG, / 38

49 Appendix A: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated using the ALICE/ASH code and experimental data 39

50 40

51 41

52 42

53 43

54 44

55 45

56 46

57 Appendix B: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated with the TALYS code using different models for the description of nuclear level density and experimental data 47

58 48

59 49

60 50

61 51

62 52

63 53

64 54

65 55

66 56

67 57

68 58

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81 71

82 72

83 73

84 74

85 75

86 76

87 77

88 78

89 79

90 80

91 Appendix C: Figures: proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections calculated using the CASCADE code and experimental data 81

92 82

93 83

94 84

95 85

96 Appendix D: Figures: evaluated proton-, deuteron-, triton-, 3 He-, and - particle- production cross-sections for natural mixtures of isotopes for elements with the atomic number from 3 to 83 and experimental data 1 1 Experimental data are from Tables 1-21 also for separate isotopes 86

97 87

98 88

99 89

100 90

101 91

102 92

103 93

104 94

105 95

106 96

107 97

108 98

109 99

110 Appendix E: Evaluated proton-, deuteron-, triton-, 3 He-, and -particleproduction cross-sections Each record contains the information about the reaction, the incident proton energy (MeV), the cross-section (mb) and the error (mb). Reaction E(MeV) XS(mb) dxs(mb) Li-7(p,x)H E E+01 Li-7(p,x)H E E+00 Li-7(p,x)H E E+02 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)H E E+01 Li-7(p,x)He E E+01 Li-7(p,x)He E E+00 Li-7(p,x)He E E+00 Li-7(p,x)He E E+01 Li-7(p,x)He E E+01 Li-7(p,x)He E E+01 Li-7(p,x)He E E+00 Li-7(p,x)He E E+00 Li-7(p,x)He E E+01 Li-7(p,x)He E E+01 Be-9(p,x)H E E+01 Be-9(p,x)H E E+00 Be-9(p,x)H E E+02 Be-9(p,x)H E E+01 Be-9(p,x)H E E+00 Be-9(p,x)H E E+00 Be-9(p,x)H E E+01 Be-9(p,x)H E E+01 Be-9(p,x)H E E+01 Be-9(p,x)H E E+01 Be-9(p,x)H E E+01 Be-9(p,x)He E E+00 Be-9(p,x)He E E+00 Be-9(p,x)He E E+00 Be-9(p,x)He E E+00 Be-9(p,x)He E E+00 Be-9(p,x)He E E+01 Be-9(p,x)He E E+01 Be-9(p,x)He E E+01 Be-9(p,x)He E E+01 Be-9(p,x)He E E+01 B-10(p,x)H E E+01 B-10(p,x)H E E+01 B-10(p,x)H E E+02 B-10(p,x)H E E+01 B-10(p,x)H E E+01 B-10(p,x)H E E+00 B-10(p,x)H E E+00 B-10(p,x)H E E+00 B-10(p,x)H E E+01 B-10(p,x)H E E+01 B-10(p,x)H E E+01 B-10(p,x)He E E+00 B-10(p,x)He E E+00 B-10(p,x)He E E+01 B-10(p,x)He E E-01 B-10(p,x)He E E-01 B-10(p,x)He E E+01 B-10(p,x)He E E+01 B-10(p,x)He E E+01 B-10(p,x)He E E+01 B-10(p,x)He-4 B-11(p,x)H-1 B-11(p,x)H-1 B-11(p,x)H-1 B-11(p,x)H-2 B-11(p,x)H-2 B-11(p,x)H-2 B-11(p,x)H-3 B-11(p,x)H-3 B-11(p,x)H-3 B-11(p,x)H-3 B-11(p,x)H-3 B-11(p,x)He-3 B-11(p,x)He-3 B-11(p,x)He-3 B-11(p,x)He-3 B-11(p,x)He-3 B-11(p,x)He-4 B-11(p,x)He-4 B-11(p,x)He-4 B-11(p,x)He-4 B-11(p,x)He-4 C-12(p,x)H-1 C-12(p,x)H-1 C-12(p,x)H-1 C-12(p,x)H-2 C-12(p,x)H-2 C-12(p,x)H-2 C-12(p,x)H-3 C-12(p,x)H-3 C-12(p,x)H-3 C-12(p,x)H-3 C-12(p,x)H-3 C-12(p,x)He-3 C-12(p,x)He-3 C-12(p,x)He-3 C-12(p,x)He-3 C-12(p,x)He-3 C-12(p,x)He-4 C-12(p,x)He-4 C-12(p,x)He-4 C-12(p,x)He-4 C-12(p,x)He-4 C-13(p,x)H-1 C-13(p,x)H-1 C-13(p,x)H-1 C-13(p,x)H-2 C-13(p,x)H-2 C-13(p,x)H-2 C-13(p,x)H-3 C-13(p,x)H-3 C-13(p,x)H-3 C-13(p,x)H-3 C-13(p,x)H-3 C-13(p,x)He-3 C-13(p,x)He-3 C-13(p,x)He-3 C-13(p,x)He-3 C-13(p,x)He-3 C-13(p,x)He-4 C-13(p,x)He-4 C-13(p,x)He-4 C-13(p,x)He E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E

111 C-13(p,x)He-4 N-14(p,x)H-1 N-14(p,x)H-1 N-14(p,x)H-1 N-14(p,x)H-2 N-14(p,x)H-2 N-14(p,x)H-2 N-14(p,x)H-3 N-14(p,x)H-3 N-14(p,x)H-3 N-14(p,x)H-3 N-14(p,x)H-3 N-14(p,x)He-3 N-14(p,x)He-3 N-14(p,x)He-3 N-14(p,x)He-3 N-14(p,x)He-3 N-14(p,x)He-4 N-14(p,x)He-4 N-14(p,x)He-4 N-14(p,x)He-4 N-14(p,x)He-4 N-15(p,x)H-1 N-15(p,x)H-1 N-15(p,x)H-1 N-15(p,x)H-2 N-15(p,x)H-2 N-15(p,x)H-2 N-15(p,x)H-3 N-15(p,x)H-3 N-15(p,x)H-3 N-15(p,x)H-3 N-15(p,x)H-3 N-15(p,x)He-3 N-15(p,x)He-3 N-15(p,x)He-3 N-15(p,x)He-3 N-15(p,x)He-3 N-15(p,x)He-4 N-15(p,x)He-4 N-15(p,x)He-4 N-15(p,x)He-4 N-15(p,x)He-4 O-16(p,x)H-1 O-16(p,x)H-1 O-16(p,x)H-1 O-16(p,x)H-2 O-16(p,x)H-2 O-16(p,x)H-2 O-16(p,x)H-3 O-16(p,x)H-3 O-16(p,x)H-3 O-16(p,x)H-3 O-16(p,x)H-3 O-16(p,x)He-3 O-16(p,x)He-3 O-16(p,x)He-3 O-16(p,x)He-3 O-16(p,x)He-3 O-16(p,x)He-4 O-16(p,x)He-4 O-16(p,x)He-4 O-16(p,x)He-4 O-16(p,x)He-4 O-17(p,x)H-1 O-17(p,x)H-1 O-17(p,x)H-1 O-17(p,x)H-2 O-17(p,x)H-2 O-17(p,x)H-2 O-17(p,x)H-3 O-17(p,x)H-3 O-17(p,x)H-3 O-17(p,x)H-3 O-17(p,x)H-3 O-17(p,x)He-3 O-17(p,x)He-3 O-17(p,x)He-3 O-17(p,x)He-3 O-17(p,x)He E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E+00 O-17(p,x)He-4 O-17(p,x)He-4 O-17(p,x)He-4 O-17(p,x)He-4 O-17(p,x)He-4 O-18(p,x)H-1 O-18(p,x)H-1 O-18(p,x)H-1 O-18(p,x)H-2 O-18(p,x)H-2 O-18(p,x)H-2 O-18(p,x)H-3 O-18(p,x)H-3 O-18(p,x)H-3 O-18(p,x)H-3 O-18(p,x)H-3 O-18(p,x)He-3 O-18(p,x)He-3 O-18(p,x)He-3 O-18(p,x)He-3 O-18(p,x)He-3 O-18(p,x)He-4 O-18(p,x)He-4 O-18(p,x)He-4 O-18(p,x)He-4 O-18(p,x)He-4 F-19(p,x)H-1 F-19(p,x)H-1 F-19(p,x)H-1 F-19(p,x)H-2 F-19(p,x)H-2 F-19(p,x)H-2 F-19(p,x)H-3 F-19(p,x)H-3 F-19(p,x)H-3 F-19(p,x)H-3 F-19(p,x)H-3 F-19(p,x)He-3 F-19(p,x)He-3 F-19(p,x)He-3 F-19(p,x)He-3 F-19(p,x)He-3 F-19(p,x)He-4 F-19(p,x)He-4 F-19(p,x)He-4 F-19(p,x)He-4 F-19(p,x)He-4 Ne-20(p,x)H-1 Ne-20(p,x)H-1 Ne-20(p,x)H-1 Ne-20(p,x)H-2 Ne-20(p,x)H-2 Ne-20(p,x)H-2 Ne-20(p,x)H-3 Ne-20(p,x)H-3 Ne-20(p,x)H-3 Ne-20(p,x)H-3 Ne-20(p,x)H-3 Ne-20(p,x)He-3 Ne-20(p,x)He-3 Ne-20(p,x)He-3 Ne-20(p,x)He-3 Ne-20(p,x)He-3 Ne-20(p,x)He-4 Ne-20(p,x)He-4 Ne-20(p,x)He-4 Ne-20(p,x)He-4 Ne-20(p,x)He-4 Ne-21(p,x)H-1 Ne-21(p,x)H-1 Ne-21(p,x)H-1 Ne-21(p,x)H-2 Ne-21(p,x)H-2 Ne-21(p,x)H-2 Ne-21(p,x)H-3 Ne-21(p,x)H-3 Ne-21(p,x)H-3 Ne-21(p,x)H-3 Ne-21(p,x)H-3 Ne-21(p,x)He E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E E

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