This expository note is dedicated to give a self-contained introduction to basic techniques for solving some non-linear partial differential equations fromc omplex geometry. These include the proof of the Uniformization Theorem, the Calabi conjecture and severaltechniques from the theory of PDE such as the Method of Continuity and Elliptic theory for second order linear equations
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
Partial differential equations (PDEs) are used to model physical phenomena involving continua, such ...
INTRODUCTION Typically, one solves partial differential equations (PDE) by transforming them into or...
What distinguishes differential geometry in the last half of the twentieth century from its earlier ...
This well-organized and coherent collection of papers leads the reader to the frontiers of present r...
This paper aims to exemplify some concepts in partial differential equations. Partial differential e...
A general formalism to solve nonlinear differential equations is given. Solutions are found and redu...
This book focuses on the properties of nonlinear systems of PDE with geometrical origin and the natu...
In this book, I present an expanded version of the contents of my lectures at a Seminar of the DMV (...
Introductory paper to the Section NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS of the Encyclopedia of Co...
This book addresses a class of equations central to many areas of mathematics and its applications. ...
World Scientific, Singapore, ISBN 981-02-1407-3 http://www.worldscibooks.com/mathematics/2034.htm
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
The study of partial differential equations has been the object of much investigation and seen a gre...
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
Partial differential equations (PDEs) are used to model physical phenomena involving continua, such ...
INTRODUCTION Typically, one solves partial differential equations (PDE) by transforming them into or...
What distinguishes differential geometry in the last half of the twentieth century from its earlier ...
This well-organized and coherent collection of papers leads the reader to the frontiers of present r...
This paper aims to exemplify some concepts in partial differential equations. Partial differential e...
A general formalism to solve nonlinear differential equations is given. Solutions are found and redu...
This book focuses on the properties of nonlinear systems of PDE with geometrical origin and the natu...
In this book, I present an expanded version of the contents of my lectures at a Seminar of the DMV (...
Introductory paper to the Section NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS of the Encyclopedia of Co...
This book addresses a class of equations central to many areas of mathematics and its applications. ...
World Scientific, Singapore, ISBN 981-02-1407-3 http://www.worldscibooks.com/mathematics/2034.htm
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
The study of partial differential equations has been the object of much investigation and seen a gre...
The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoret...
Partial differential equations (PDEs) are used to model physical phenomena involving continua, such ...
INTRODUCTION Typically, one solves partial differential equations (PDE) by transforming them into or...