On the Solution of Linear Diffusion Problems With Variable Boundary Condition Parameters

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Abstract
A method of solution is presented for the treatment of a class of boundary value problems of linear diffusion theory for finite homogeneous media which have applications in transient heat conduction (or mass diffusion) in a finite medium subjected to convective type boundary condition with time and space dependent coefficient, in the processes of neutron slowing in a finite medium with absorbing boundaries that exhibit energy-dependent cross sections, and in many related areas.

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