北京大学数学科学学院博士生导师简介：王保祥

　　考博考生生准备要参加博士研究生考试时，必须要先确定准备攻读博士的相关专业，然后选择该专业有招生需求的学校，接下来应该联系博士生导师，只有当博士生导师同意考生报考，考博生才可以报考。所以提前了解博士生导师的学术文章及联系方式很重要，新东方在线特整理了各招收博士院校博导的简介及联系方式供考博生参考。

　　教授 - 王保祥

　　基本信息

　　姓名王保祥

　　职称教授

　　所在部门微分方程教研室

　　职务无

　　研究方向非线性发展方程，泛函空间理论, 实调和分析

　　个人主页http://www.escience.cn/people/wbx/index.html

　　办公室1371E

　　电话55951

　　电子邮件wbx at math dot pku dot edu dot cn

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　　教学活动

　　时间课程名称课程面向

　　2002,9-2004,1高等数学(B)电子与元培计划本科

　　主要论著

　　著作名称下载链接

　　1.Isometric decomposition operators, function spaces E^lambda_{p,q} and applications to nonlinear evolution equations, J. of Funct. Anal., 233 (2006), 1--39 (with Zhao L ang Guo B)

　　2. Concentration phenomenon for the L^2 critical and super critical nonlinear Schrodinger equations in energy spaces, Commun. Contemp. Math. 8(2006), 309--330

　　3.The limit behavior of solutions for the complex Ginzburg-Landau equation，Commun.on Pure Appl. Math., (2002) 55, no.4, 481-508.

　　4.Large time behavior of solutions for critical and subcritical complex Ginzburg-Landau equations in , Science in China (Ser A), 46 (2003), 64-74.

　　5.On the duality mapping sets in abstract M spaces, Indag. Mathem.13(2002),1-9. (joint with H. Hudzik)

　　6.The Cauchy problem for Davey—Stewartson systems，Comm.on Pure Appl. Math. (1999) 52, 1477--1490. (joint with B. Guo)

　　7.On existence and scattering for critical and subcritical nonlinear Klein—Gordon equations in Hs, Nonlinear Anal. TMA , (1998) 31, 573—587.

　　6.Support functionals and smooth points in abstract M spaces , Proc.Amer.Math. Soc.，(1999) 127, 1761—1770 (joint with T.Wang)

　　7.Scattering of solutions for critical and subcritical nonlinear Klein--Gordon equations in，Disc. Cont. Dyn. Sys. (1999) 5, 753—763.

　　8.Approximative compactness in Orlicz spaces, J.of Approx.Theor.(1998),95, 82--89. (joint with H. Hudzik)

　　9.On weakly convergent sequence in Banach function spaces and the initial boundary problem for nonlinear Klein--Gordon--Schrodinger equations, Math. Meth. in the Appl. Sci. (2000) 23, 1655-1665

　　10.On the initial value problem and scattering of solutions for the generalized Davey-Stewartson systems, Science in China (Series A),(2001)44, No.8 (joint with B. Guo)

　　11.The smoothness of scattering operators for Sinh-Gordon and Nonlinear Schrodinger equations, Acta Mathematica Sinica, English Series,2002，18, 549-564.

　　12.The Global Cauchy problem and scattering of solutions for Nonlinear Schrodinger equations in, Differential and Integral Equations, (2002) 15, No.9, 1073-1083.

　　13.Bessel (Riesz) potential on Banach function spaces and their applications (II), On solutions for a class of nonlinear evolution equations,Nonlinear Analysis, TMA (2001), 47(2001，4283-4294

　　14.Bessel (Riesz) potentials on Banach function spaces and their applications I Theory，Acta Math.Sinica,(1998) 14, no. 3, 327—340

　　15.Lambda-coefficient of Orlicz sequence spaces,Colloq. Math. 59 (1995), 179--186.

　　16.On the convexity characteristic of Orlicz spaces,Math. Japonica ，37(1992), 691--699.

　　17.The inviscid limit for the derivative NLS equation, J.Math.Pure Appl. 83(2004) no. 4, 477-502 (joint with Y. Wang)

　　18.Exponential Besov spaces and their applications to nonlinear evolutions with dissipation., Comm on Pure Appl Anal. 3 (2004), 883--919.

　　19. Wang, Baoxiang; Hao, Chengchun; Hudzik, Henryk Energy scattering theory for the nonlinear Schrödinger equations with exponential growth in lower spatial dimensions. J. Differential Equations 228 (2006), no. 1, 311--338.

　　20. Wang, Baoxiang; Hudzik, Henryk The global Cauchy problem for the NLS and NLKG with small rough data. J. Differential Equations 232 (2007), no. 1, 36--73.

　　21. Wang, Baoxiang; Huang, Chunyan Frequency-uniform decomposition method for the generalized BO, KdV and NLS equations. J. Differential Equations 239 (2007), no. 1, 213--250.

　　22. Huang, Chunyan; Wang, Baoxiang Inviscid limit for the energy-critical complex Ginzburg-Landau equation. J. Funct. Anal. 255 (2008), no. 3, 681--725.

　　23. Han, Lijia; Wang, Baoxiang Global wellposedness and limit behavior for the generalized finite-depth-fluid equation with small data in critical Besov spaces $\\dot B{}\\sp s\\sb {2,1}$. J. Differential Equations 245 (2008), no. 8, 2103--2144.

　　24. Guo, Zihua; Peng, Lizhong; Wang, Baoxiang Decay estimates for a class of wave equations. J. Funct. Anal. 254 (2008), no. 6, 1642--1660.

　　科研项目

　　起止时间项目名称资助来源

　　2003,1-2005,12Banach函数空间上的Bessel位势及其在PDE的应用国家自然科学基金

　　2000,1-2002,12非线性项含有导数的几个发展方程的初值问题国家自然科学基金(青年)

　　社会工作

　　时间所在机构担任职务

　　2006---Math. Review评论员

　　2005---2008Fronti Math. China SPCU编委