Функционально-Геометрический Метод Решения Задач Со Свободной Границей Для Гармонических Функций

Demidov, A. S.; Демидов, А. В.

doi:10.4213/rm9341

Uspekhi Mat. Nauk

2010

DOI: 10.4213/rm9341

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Функционально-Геометрический Метод Решения Задач Со Свободной Границей Для Гармонических Функций

A. S. Demidov¹,

А. В. Демидов²

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Cited by 9 publications

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Finding the coefficients in the new representation of the solution of the Riemann–Hilbert problem using the Lauricella function

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2017

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Функционально-Геометрический Метод Решения Задач Со Свободной Границей Для Гармонических Функций

Cited by 9 publications

References 71 publications

Finding the coefficients in the new representation of the solution of the Riemann–Hilbert problem using the Lauricella function

Finding the coefficients in the new representation of the solution of the Riemann–Hilbert problem using the Lauricella function

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

Inverse problem for the Grad-Shafranov equation with affine right-hand side

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