Mathematical modeling of distribution of thermal field in parallelepiped with considering complex heat transfer on its boundary and inner sources
We compare the efficiency using indirect methods of boundary and near-boundary elements for building numerical-analytical solution of three-dimensional stationary heat conduction problems considering the difficult conditions heat and intensity of inner sources. We built discrete-continual model for problems with boundary conditions of the first, second and third kind using integral representations for the temperature. The computing experiments are presented to estimate errors of discretization and mathematical model approximation.