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By using the integro-differential approach and classical boundary conditions (such as Dirichlet's, Neumann's or the very rarely used Cauchy boundary condition) for solving the two-dimensional problems in open space by the finite difference method, it is possible to - in the numerically exact way - close the calculation area to finite distance. Thus, one of great limitations of the finite difference method is overcome.

Methods for limiting the calculation area during problem solving by the finite difference method