This book provides a bridge between the problems addressed by physics and the mathematics used to solve them. In this self-contained volume, the reader is guided through the entire process, from derivation of some fundamental PDEs through to mathematical analysis of the solutions. An essential guide for students and researchers.

This book provides a bridge between the problems addressed by physics and the mathematics used to solve them. In this self-contained volume, the reader is guided through the entire process, from derivation of some fundamental PDEs through to mathematical analysis of the solutions. An essential guide for students and researchers.

Following on from Volume 1, this book provides a bridge between more problems in physics and the mathematical techniques used to solve them. The reader is guided through the derivation of some fundamental PDEs through to analysis of the solutions. Accessible to students and researchers in both mathematics and physics.

Following on from Volume 1, this book provides a bridge between more problems in physics and the mathematical techniques used to solve them. The reader is guided through the derivation of some fundamental PDEs through to analysis of the solutions. Accessible to students and researchers in both mathematics and physics.

This book is a very well-accepted introduction to the subject. In it, the author identifies the significant aspects of the theory and explores them with a limited amount of machinery from mathematical analysis. Now, in this fourth edition, the book has again been updated with an additional chapter on Lewy's example of a linear equation without solutions.

This book is a very well-accepted introduction to the subject. In it, the author identifies the significant aspects of the theory and explores them with a limited amount of machinery from mathematical analysis. Now, in this fourth edition, the book has again been updated with an additional chapter on Lewy's example of a linear equation without solutions.

This book is intended for students who wish to get an introduction to the theory of partial differential equations. The author focuses on elliptic equations and systematically develops the relevant existence schemes, always with a view towards nonlinear problems. These are maximum principle methods (particularly important for numerical analysis schemes), parabolic equations, va...(展开全部)

This book offers an ideal introduction to the theory of partial differential equations. It focuses on elliptic equations and systematically develops the relevant existence schemes, always with a view towards nonlinear problems. It also develops the main methods for obtaining estimates for solutions of elliptic equations: Sobolev space theory, weak and strong solutions, Schauder...(展开全部)