engleski

Maximum parallel structures for solving a single class of applied problems

Research reveals the features of constructing the most parallel forms of mathematical models of a tridiagonal structure. Two methods of discretization of differential problems are considered by the example of solving the equation of mathematical physics. The paper proposes finite-difference and numerical-analytical methods application along with the splitting method as a methodological basis for constructing numerical methods for solving applied problems. The splitting method provides an economical and robust implementation of scalar sweep numerical models.

maximum parallel structures ; single class ; applied problems

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