Nonlinear PDEs, their geometry, and applications : proceedings of the Wisła 18 Summer School [Dokument elektroniczny] / eds. Radosław A. Kycia, Maria Ułan, Eivind Schneider. – Cham : Birkhäuser, ... więcej

Nonlinear PDEs, their geometry, and applications : proceedings of the Wisła 18 Summer School [Dokument elektroniczny] / eds. Radosław A. Kycia, Maria Ułan, Eivind Schneider. – Cham : Birkhäuser, 2019. – XVII, 279 s. : il. (w tym kolor.). – (Tutorials, Schools, and Workshops in the Mathematical Sciences, ISSN 2522-0977). – Tryb dostępu: https://link.springer.com/content/pdf/10.1007%2F978-3-030-17031-8.pdf. – doi: 10.1007/978-3-030-17031-8. – ISBN 978-3-030-17031-8 (eBook). – ISBN 978-3-030-17030-1

nonlinear partial differentia, equations probability theory, Gaussian distribution, Summer School Wisla, Monge-Ampere equations, contact geometry, tensor invariants, recursion operators, Navier-Stokes ... więcej

nonlinear partial differentia, equations probability theory, Gaussian distribution, Summer School Wisla, Monge-Ampere equations, contact geometry, tensor invariants, recursion operators, Navier-Stokes equations, geometry of nonlinear PDEs, Baltic Institute of Mathematics, thermodynamics meterology, maple mathematics

This volume presents lectures given at the Summer School Wisła 18: Nonlinear PDEs, Their Geometry, and Applications, which took place from August 20 - 30th, 2018 in Wisła, Poland, and was organized by ... więcej

This volume presents lectures given at the Summer School Wisła 18: Nonlinear PDEs, Their Geometry, and Applications, which took place from August 20 - 30th, 2018 in Wisła, Poland, and was organized by the Baltic Institute of Mathematics. The lectures in the first part of this volume were delivered by experts in nonlinear differential equations and their applications to physics. Original research articles from members of the school comprise the second part of this volume. Much of the latter half of the volume complements the methods expounded in the first half by illustrating additional applications of geometric theory of differential equations. Various subjects are covered, providing readers a glimpse of current research. Other topics covered include thermodynamics, meteorology, and the Monge–Ampère equations.
Researchers interested in the applications of nonlinear differential equations to physics will find this volume particularly useful. A knowledge of differential geometry is recommended for the first portion of the book, as well as a familiarity with basic concepts in physics.