
doi: 10.1007/bf01115667
The nonstationary kinetic equation for monoenergetic neutrons is solved by an application of a Fourier transformation of the unknown function and the source function, taking account of initial data. Detailed consideration is given to the problem of the distribution of neutrons from a moving or oscillating source. Formulas are given for the diffusion length as a function of the velocity of the source, and the neutron field near this is analyzed.
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