A FINITE DIFFERENCE SOLUTION OF PARTIAL DIFFERENTIAL EQUATIONS OF NEUTRON DIFFUSION

Michał Podowski

Abstract


Partial differential equations of neutron diffusion type have been reduced to a set of finite difference equations and an error of approximation in the meaning of an Euclidean norm has been investigated.

The cases when the proposed method gives better estimation of error than other methods have been demonstrated.

A special attentionhas been paid to the equations of thermal neutron diffusion in a nuclear reactor.


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