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Converting nuclear energy into the energy of coherent optical radiation

Published online by Cambridge University Press:  19 September 2013

Erlan Batyrbekov*
Affiliation:
National Nuclear Center, Kurchatov, Republic of Kazakhstan
*
Address correspondence and reprint requests to: Erlan Gadletovich Batyrbekov, 2 Krasnoarmeyskaya str., Kurchatov 071100, Kazakhstan. E-mail: batyrbekov@nnc.kz

Abstract

This paper is devoted to the question of the conversion of nuclear energy into the energy of coherent optical radiation. The two possible ways to convert nuclear energy into laser radiation are discussed: direct and combined nuclear pumping. The concept of using laser gas active media capable of working with both direct and combined nuclear pumping is considered. The results of an investigation by Kazakh scientists on nuclear pumped lasers active media on bound–bound atomic transitions are presented.

Information

Type
Research Article
Copyright
Copyright © Cambridge University Press 2013 
Figure 0

Fig. 1. Volume (а) and surface (b) sources of charged particles.

Figure 1

Fig. 2. Dependence of α0 = αampl − Р − αabs value for the transitions with λ = 585.2 nm (He3 (3 atm) + Ne (30 Torr) + Ar (8 Torr)) (1), 703.2 nm (Ne (1 atm) + Kr (15 Torr)) (2), 724.5 nm (Ne (1 atm) + Kr (35 Torr), (3) from the flow of thermal neutrons.

Figure 2

Fig. 3. Dependence of laser radiation density (4,5,6) and efficiency (1,2,3) for λ = 585.2 (1,4), 703.2 (3,6), and 724.5 (2,5) for the mixtures: He (3 atm) + Ne (30 Torr) + Ar (9 Torr) (1,5), Ne (1 atm) + Kr (20 Torr) (2,4), Ne (1 atm) + Kr (40 Torr) (3,6).

Figure 3

Fig. 4. The diagram of Хе atom transitions.

Figure 4

Fig. 5. The scheme of the experiment at the TRIGA reactor (USA).

Figure 5

Fig. 6. The oscillogram of generation and neutron impulses. Temperature change of the gas medium (right scale). (1) generation; (2) neutron impulse (maximum power 523 MW).

Figure 6

Fig. 7. α0 = α− Р − αabs value versus the flux of thermal neutrons Фt for the λ = 546.1 nm (1), 435.8 nm (2) transitions for the mixture: He3 (2 atm) + Хe (1 atm) + Hg (7 ТTrr) + H2(40 Torr), He3 (2 atm) + Хe (1 atm) + Hg (7 ТTrr) + H2(33 Torr).

Figure 7

Table 1. Output characteristics of CO2 and CO CNP lasers

Figure 8

Fig. 8. Dependence of the intensity threshold value on the flux of thermal neutrons.

Figure 9

Fig. 9. Dependence of laser radiation output energy (1–3) and efficiency (4) of the laser on the voltage value on reservoir capacitors for various flows of thermal neutrons Фt (n/Cm2s): 1, 1011; 2 and 4, 1012; 3, 1013.

Figure 10

Fig. 10. Energy of laser radiation as a function of charging voltage at Фt = 3 × 1013 (1) and 1014 (2) n/Cm2s.

Figure 11

Fig. 11. Dependence of laser radiation energy on argon partial pressure in the Не–Ar–Xe (5 ТTrr) mixture (full pressure of the mixture is 1.8 atm (а) and xenon partial pressure in the mixture He(1.3 atm)–Ar(0.5 atm)–Xe (b).

Figure 12

Fig. 12. Dependence of laser radiation energy with λ = 585.2 nm on the additives Ar (1,2), D2 (3,4), and Н2 (5) to the mixtures 190 Torr Не+ [75 Torr Ne + 15 Torr (H2 + Ar) (1), 15 Torr (H2 + D2) (3), 15 Torr H2 (2,4,5)].

Figure 13

Fig. 13. Dependence of laser radiation energy with λ = 585.2 nm on additives H2, 1; D2, 3; and Ar, 2 in the mixture of He:Ne:H2 = 190:75:10 Torr.

Figure 14

Table 2. Calculations for the gaseous β-emitters Kr85 and Ar42 used for volume ionization of laser active media