Video library: A.Ashyralyev, On the well-posedness of the nonlocal boundary value problem with Samarskii–Ionkin condition for the elliptic differential equations

VIDEO LIBRARY


Conference dedicated to 70th anniversary of A. L. Skubachevsky December 13, 2023 12:45, Moscow, RUDN University, Faculty of Physics and Mathematics and Natural Sciences, 3. Ordzhonikidze str.

On the well-posedness of the nonlocal boundary value problem with Samarskii–Ionkin condition for the elliptic differential equations A.Ashyralyev^abc ^a Bahçesehir University ^b Peoples' Friendship University of Russia named after Patrice Lumumba, Moscow ^c Institute of Mathematics and Mathematical Modeling, Ministry of Education and Science, Republic of Kazakhstan, Almaty
https://youtu.be/s6a_X2v2K8I References Ashyralyev A., Sobolevskii P. E., New Difference Schemes for Partial Differential Equations, Birkhäuser, Basel–Boston–Berlin, 2004 Lunardi A., Analytic Semigroups and Optimal Regularity in Parabolic Problems, Birkhäuser, Basel–Boston–Berlin, 1995 Skubachevskii A. L., Elliptic Functional Differential Equations and Applications, Birkhäuser, Basel–Boston–Berlin, 1997 Krein S. G., Linear differential Equations in Banach Space, AMS, Providence, 1971 Sadybekov M. A., Dukenbayeva A. A., “Direct and inverse problems for the Poisson equation with equality of flows on a part of the boundary”, Complex Variables and Elliptic Equations, 64:5 (2019), 777–791 Sadybekov M. A., Dukenbayeva A. A., “On boundary value problems of the Samarskii–Ionkin type for the Laplace operator in a ball”, Complex Variables and Elliptic Equations, 67:2 (2022), 369–383