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- W2364297799 abstract "In paper [1], using the method of function of a complex variable, we have solvedthe problem Transformation of potential field on curved surface--two dimensionalcases. But this method can not be used to solve the three dimensional cases. Therefore we must search for another method. Essentially, it is the oblique derivative problem of Laplace equation. Therefore, using single layer potential theory, we can transform it to a problem of solving a singular integral equation. However, there are not many research works to be found dealing with numerical solution of singular integral equations. Especially, the effective numerical method for solving singular integral equations of several variables is still lacking. In this paper we have suggested a method of separation of singularities; it can be used to solve not only the particular singular integral equation in this paper, but also the general singular integral equations of several variables. The convergence of the approximate solution has been simultaneously proved.Model examples are presented here to show that this method is accurate and reliable." @default.
- W2364297799 created "2016-06-24" @default.
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- W2364297799 date "1985-01-01" @default.
- W2364297799 modified "2023-09-25" @default.
- W2364297799 title "TRANSFORMATION OF POTENTIAL FIELD ON CURVED SURFACE" @default.
- W2364297799 hasPublicationYear "1985" @default.
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