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On Numerically Implementable Explicit Formulas for the Solutions to the 2D and 3D Equations $$\operatorname{div}(\alpha(w)\nabla w)=0$$ and $$\operatorname{div}(\beta\nabla w)=0$$ with Cauchy Data on an Analytic Boundary
Functional Analysis and Its Applications ( IF 0.6 ) Pub Date : 2021-09-08 , DOI: 10.1134/s0016266321010068 A. S. Demidov 1
中文翻译:
关于 2D 和 3D 方程解的数值可实现的显式公式 $$\operatorname{div}(\alpha(w)\nabla w)=0$$ 和 $$\operatorname{div}(\beta\nabla w) =0$$ 与分析边界上的柯西数据
更新日期:2021-09-09
Functional Analysis and Its Applications ( IF 0.6 ) Pub Date : 2021-09-08 , DOI: 10.1134/s0016266321010068 A. S. Demidov 1
Affiliation
Abstract
A construction of numerically implementable explicit expressions for the solutions of the two- and three-dimensional equations \(\operatorname{div}(\alpha(w)\nabla w)=0\) and \(\operatorname{div}(\beta\nabla w)=0\) with Cauchy data on an analytic boundary is presented.
中文翻译:
关于 2D 和 3D 方程解的数值可实现的显式公式 $$\operatorname{div}(\alpha(w)\nabla w)=0$$ 和 $$\operatorname{div}(\beta\nabla w) =0$$ 与分析边界上的柯西数据
摘要
二维和三维方程\(\operatorname{div}(\alpha(w)\nabla w)=0\)和\(\operatorname{div}(\ beta\nabla w)=0\)在解析边界上呈现柯西数据。