Explicit difference scheme for the solution of one-dimensional quasi-linear heat conductivity equation

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Numerical method for the solution of the third mixed boundary value problem for one-dimensional quasi-linear heat conductivity equation of a parabolic type based on the use of explicit difference scheme is given. Dependence of coefficients on temperature is overcome by the introduction of the new required function that is a primitive integral of conductivity.

Thermal conductivity, quasi-linear heat conductivity equation, explicit difference schemes, approximation

Короткий адрес: https://sciup.org/147158749

IDR: 147158749

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