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The new method of regularity theory and its applications: The Method of A-harmonic Approximation - Softcover

 
9783659278068: The new method of regularity theory and its applications: The Method of A-harmonic Approximation

Inhaltsangabe

Regularity theory is one of the most challenging problems in modern theory of partial differential equations. It has attracted peoples’ eyes for a long history. A classical method of partial regularity theory is the “freezing the coefficients” method. The proof is complex and troublesome. And the result obtained by this method is not optimal. In this book, we use the method of A-harmonic approximation, to consider regularity theory for nonlinear partial differential systems. The new method not only allows one to simplify the procedure of proof, but also to establish optimal regularity results directly. This book should be useful to professionals in partial differential equations.

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Reseña del editor

Regularity theory is one of the most challenging problems in modern theory of partial differential equations. It has attracted peoples' eyes for a long history. A classical method of partial regularity theory is the "freezing the coefficients" method. The proof is complex and troublesome. And the result obtained by this method is not optimal. In this book, we use the method of A-harmonic approximation, to consider regularity theory for nonlinear partial differential systems. The new method not only allows one to simplify the procedure of proof, but also to establish optimal regularity results directly. This book should be useful to professionals in partial differential equations.

Biografía del autor

Shuhong Chen, PHD: Partial differential equations. Studied Mathematics at Xiamen University. Assistant Professor at Zhangzhou Normal University, Fujian, China. Zhong Tan, PHD: Partial differential equations, applied mathematics. Studied Mathematics at Jilin University. “Min jiang” special professor, professor at Xiame University, Fujian, China.

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Chen, Shuhong; Tan, Zhong
ISBN 10: 3659278068 ISBN 13: 9783659278068
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