TY - GEN AB - This book gathers papers presented at the 13th International Conference on Mesh Methods for Boundary-Value Problems and Applications, which was held in Kazan, Russia, in October 2020. The papers address the following topics: the theory of mesh methods for boundary-value problems in mathematical physics; non-linear mathematical models in mechanics and physics; algorithms for solving variational inequalities; computing science; and educational systems. Given its scope, the book is chiefly intended for students in the fields of mathematical modeling science and engineering. However, it will also benefit scientists and graduate students interested in these fields. AU - Badriev, Ildar B. AU - Banderov, Victor. AU - Lapin, Sergey A. CN - QA379 CY - Cham : DA - 2022. DO - 10.1007/978-3-030-87809-2 DO - doi ID - 1449558 KW - Boundary value problems KW - Meshfree methods (Numerical analysis) LK - https://univsouthin.idm.oclc.org/login?url=https://link.springer.com/10.1007/978-3-030-87809-2 N1 - The Limit Theorem on the Trajectories Distribution N1 - Includes index. N2 - This book gathers papers presented at the 13th International Conference on Mesh Methods for Boundary-Value Problems and Applications, which was held in Kazan, Russia, in October 2020. The papers address the following topics: the theory of mesh methods for boundary-value problems in mathematical physics; non-linear mathematical models in mechanics and physics; algorithms for solving variational inequalities; computing science; and educational systems. Given its scope, the book is chiefly intended for students in the fields of mathematical modeling science and engineering. However, it will also benefit scientists and graduate students interested in these fields. PB - Springer, PP - Cham : PY - 2022. SN - 9783030878092 SN - 3030878090 T1 - Mesh methods for boundary-value problems and applications :13th International Conference, Kazan, Russia, October 20-25 2020 / TI - Mesh methods for boundary-value problems and applications :13th International Conference, Kazan, Russia, October 20-25 2020 / UR - https://univsouthin.idm.oclc.org/login?url=https://link.springer.com/10.1007/978-3-030-87809-2 VL - v.141 ER -