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Harmonic analysis method for nonline...

Wang, Baoxiang.

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Harmonic analysis method for nonlinear evolution equations, I

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Harmonic analysis method for nonlinear evolution equations, I/ Baoxiang Wang ... [et al.].{me_controlnum}
其他題名:	Harmonic analysis method for nonlinear evolution equations, one
其他作者:	Wang, Baoxiang.
出版者:	Singapore ;World Scientific Pub. Co., : c2011.,
面頁冊數:	xiv, 283 p.
標題:	Evolution equations, Nonlinear. -
電子資源:	http://www.worldscientific.com/worldscibooks/10.1142/8209#t=toc
ISBN:	9789814360746 (electronic bk.)

Harmonic analysis method for nonlinear evolution equations, I
Harmonic analysis method for nonlinear evolution equations, I[electronic resource] /Harmonic analysis method for nonlinear evolution equations, oneBaoxiang Wang ... [et al.].{me_controlnum} - Singapore ;World Scientific Pub. Co.,c2011. - xiv, 283 p.

Includes bibliographical references (p. 269-280) and index.

This monograph provides a comprehensive overview on a class of nonlinear evolution equations, such as nonlinear Schrodinger equations, nonlinear Klein-Gordon equations, KdV equations as well as Navier-Stokes equations and Boltzmann equations. The global wellposedness to the Cauchy problem for those equations is systematically studied by using the harmonic analysis methods. This book is self-contained and may also be used as an advanced textbook by graduate students in analysis and PDE subjects and even ambitious undergraduate students.

Electronic reproduction.
Singapore :
World Scientific Publishing Co.,
2011.

System requirements: Adobe Acrobat Reader.

ISBN: 9789814360746 (electronic bk.)Subjects--Topical Terms:

604102
Evolution equations, Nonlinear.

LC Class. No.: QA403

Dewey Class. No.: 515.2433

Harmonic analysis method for nonlinear evolution equations, I
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520 $a This monograph provides a comprehensive overview on a class of nonlinear evolution equations, such as nonlinear Schrodinger equations, nonlinear Klein-Gordon equations, KdV equations as well as Navier-Stokes equations and Boltzmann equations. The global wellposedness to the Cauchy problem for those equations is systematically studied by using the harmonic analysis methods. This book is self-contained and may also be used as an advanced textbook by graduate students in analysis and PDE subjects and even ambitious undergraduate students.
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