東華大學圖書館 |

Language: English

Help

回圖書館首頁

手機版館藏查詢

Back

Switch To: Labeled | MARC Mode | ISBD

Harmonic analysis method for nonline...

Wang, Baoxiang.

Linked to FindBook

Google Book

Amazon

博客來

Harmonic analysis method for nonlinear evolution equations, I /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Harmonic analysis method for nonlinear evolution equations, I // Baoxiang Wang, Zhaohui Huo, Chengchun Hao, Zihua Guo.
Author:	Wang, Baoxiang.
other author:	Huo, Zhaohui.
Published:	Singapore ;World Scientific Pub. Co., : c2011.,
Description:	xiv, 283 p. :ill. ;24 cm.
[NT 15003449]:	1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schro�dinger equations -- 8. Boltzmann equation without angular cutoff.
Subject:	Harmonic analysis. -
ISBN:	9789814360739 (hbk.) :

Harmonic analysis method for nonlinear evolution equations, I /
Wang, Baoxiang.

Harmonic analysis method for nonlinear evolution equations, I /Baoxiang Wang, Zhaohui Huo, Chengchun Hao, Zihua Guo. - Singapore ;World Scientific Pub. Co.,c2011. - xiv, 283 p. :ill. ;24 cm.

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

1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schro�dinger equations -- 8. Boltzmann equation without angular cutoff.

ISBN: 9789814360739 (hbk.) :US98.00Subjects--Topical Terms:

555704
Harmonic analysis.

LC Class. No.: QA403 / .H223 2011

Dewey Class. No.: 515.2433

Harmonic analysis method for nonlinear evolution equations, I /
LDR:01272cam a2200229 a 4500 001 988506
003 OCoLC
005 20111128111912.0
008 111208s2011 si a b 001 0 eng d
020 $a 9789814360739 (hbk.) : $c US98.00
020 $a 9814360732
029 1 $a DEBBG $b BV039543700
035 $a (OCoLC)757736684 $z (OCoLC)724704186
035 $a PS-BW-100-N-06
040 $a VA@ $c VA@ $d BTCTA $d YDXCP $d SINLB $d UKMGB $d BWX $d MUU
049 $a FISA
050 1 4 $a QA403 $b .H223 2011
082 0 4 $a 515.2433 $2 22
100 1 $a Wang, Baoxiang. $3 1314541
245 1 0 $a Harmonic analysis method for nonlinear evolution equations, I / $c Baoxiang Wang, Zhaohui Huo, Chengchun Hao, Zihua Guo.
260 $a Singapore ; $a Hackensack, N.J. : $b World Scientific Pub. Co., $c c2011.
300 $a xiv, 283 p. : $b ill. ; $c 24 cm.
504 $a Includes bibliographical references (p. 269-280) and index.
505 0 $a 1. Fourier multiplier, function space X [superscript]s [subscript]p,q -- 2. Navier-Stokes equation -- 3. Strichartz estimates for linear dispersive equations -- 4. Local and global wellposedness for nonlinear dispersive equations -- 5. The low regularity theory for the nonlinear dispersive equations -- 6. Frequency-uniform decomposition techniques -- 7. Conservations, Morawetz' estimates of nonlinear Schro�dinger equations -- 8. Boltzmann equation without angular cutoff.
650 0 $a Harmonic analysis. $3 555704
650 0 $a Differential equations, Nonlinear. $3 604084
650 0 $a Mathematical analysis. $3 516833
700 1 $a Huo, Zhaohui. $3 1314542
700 1 $a Guo, Zihua. $3 1256168
700 1 $a Hao, Chengchun. $3 1314543