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- W2022998246 abstract "This article deals with applicability of the finite-difference method to maximum principles for differential equations and ways for error analysis of approximate solutions. For the numerical method, instead of using a continuous and differentiable spline function, the article turns to the simpler finite-difference method for discretizing equations, followed by application of a finite-difference residual correction method proposed here in to convert originally complex mathematical programming problems of inequalities into simpler questions of equation iteration. As verified by the three examples given in this article, the proposed method is useful in conducting error analysis for heat transfer problems, whether linear or nonlinear, with correct results." @default.
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- W2022998246 title "Application of Finite-Difference Residual Correction Method for Nonlinear Heat Transfer Problems" @default.
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- W2022998246 doi "https://doi.org/10.1080/10407790802557466" @default.
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