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Chinese Annals of Mathematics,Series B 2000年第4期21卷 479-488页

作者： WANG ZAIHONG (Department of Mathematics, capital normal university, Beijing 100037, China.) Department of Mathematics Capital Normal University Beijing 100037 China

This paper deals with the existence and multiplicity of periodic solutions of Duffing equations x + g(x) = p(t). The author proves an infinity of periodic solutions to the periodically forced nonlinear Duffing equations provided that g(x) satisfies the globally lipschitzian condition and the time-mapping satisfies the weaker oscillating property.

关键词： Periodic solution Time mapping Poincare-Birkhoff twist theorem

METHOD OF NONCONFORMING MIXED FINITE ELEMENT FOR SECOND ORDER ELLIPTIC PROBLEMS METHOD OF NONCONFORMING MIXED FINITE ELEMENT FOR SECOND ORDER ELLIPTIC PROBLEMS

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Journal of Computational Mathematics 2000年第5期18卷 449-456页

作者： Zhen-dong Luo (Department of Mathematics, capital normal university, Beijing 100057, China) 首都师范大学北京 100037

In this paper, the method of non-conforming mixed finite element for second order elliptic problems is discussed and a format of real optimal order for the lowest order error estimate.

关键词： Non-conforming mixed finite element Error estimate Second order elliptic problems.

Differential operators and automorphism schemes

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Science China Mathematics 2010年第9期53卷 2363-2380页

作者： LI KeZheng Department of Mathematics,capital normal university,Beijing 100048,China 1. Department of Mathematics Capital Normal University Beijing 100048 China

The ring of global differential operators of a variety is in closed and deep relation with its automorphism *** relation can be applied to the study of homogeneous schemes,giving some criteria of homogeneity,a general... 详细信息

关键词： differential operator deformative automorphism automorphism scheme homogeneous scheme abelian variety

The Bergman kernels on Cartan-Hartogs domains

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Chinese Science Bulletin 1999年第21期44卷 1947-1951页

作者： YIN WeipingDepartment of Mathematics , capital normal university, Beijing 100037, China Department of Mathematics Capital Normal University Beijing 100037 China

The main point is the calculation of the Bergman kernel for the so-called Cartan-Hartogs domains. The Bergman kernels on four types of Cartan-Hartogs domains are given in explicit formulas. First by introducing the id... 详细信息

关键词： Cartan domain Bergman kernel function Cartan-Hartogs domain.

Pairing problem of generators in Kac-Moody algebras

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Chinese Science Bulletin 1998年第22期43卷 1872-1879页

作者： LU Caihui Department of Mathematics, capital normal university, Beijing 100037, China Department of Mathematics Capital Normal University Beijing China

The following result is proved: in any Kac Moody algebra g(A) , (ⅰ) given any non central element h in the Cartan subalgebra  , or (ⅱ) given any real root vector x β, β∈Δ re . There exists y∈g(A) such that th... 详细信息

关键词： generator root system real root vector.

Bergman kernel function on Hua construction of the fourth type

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Progress in Natural Science:Materials International 2007年第8期17卷 893-899页

作者： Yin Weiping~(**) Lin Ping (Department of Mathematics,capital normal university,Beijing 100037,China) [a]Department of Mathematics Capital Normal University Beijing China

This paper introduces the Hua construction and presents the holomorphic automorphism group of the Hua construction of the fourth *** the Bergman kernel function,under the condition of holomorphie automorphism and the standard complete or- thonormal system of the semi-Reinhardt domain,the infinite series form of the Bergman kernel function is *** applying the prop- erties of polynomial andΓfunctions,various identification relations of the aforementioned form are developed and the explicit formula of the Bergman kernel function for the Hua construction of the fourth type is obtained,which suggest that many of the previously-reported results are only the special cases of our findings.

关键词： Hua construction Bergman kernel function holomorphic automorphism group

Extremal problems on the Hua domain of the first type

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Science China Mathematics 2005年第z1期48卷 343-354页

作者： SU Jianbing & YIN Weiping Mathematics Department, Xuzhou normal university, Xuzhou 221116, China Mathematics Department, capital normal university, Beijing 100037, China 1. Mathematics Department Xuzhou Normal University 221116 Xuzhou China 2. Mathematics Department Capital Normal University 100037 Beijing China

In this paper we study some extremal problems between the Hua domain of the first type and the unit ball.

关键词： extremal problem, Hua domain of the first type, minimal circumscribed Hermitian ellipsoid.

Extremal problems on the generalized Hua domain of the first type

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Progress in Natural Science:Materials International 2006年第4期16卷 352-358页

作者： SU Jianbing and YIN Weiping Department of Mathematics, Xuzhou normal university, Xuzhou 221116, China Department of Mathematics, capital normal university, Beijing 100037, China [a]Department of Mathematics Xuzhou Normal University Xuzhou China [b]Department of Mathematics Capital Normal University Beijing China

Some extremal problems between the generalized Hua domain of the first type and the unit ball are studied. The extremal mapping and extremal value in explicit formulas are also obtained.

关键词： extremal problem generalized Hua domain of the first type minimal circumscribed Hermitian ellipsoid.

POINTWISE CONVERGENCE OF FOURIER-JACOBI SERIES

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Analysis in Theory and Applications 1995年第4期11卷 58-77页

作者： Zhongkai Li (capital normal university, Beijing, China) 1. Department of Mathematics Capital Normal University 100037 Beijing PRC

The purpose of this paper is to study the pointwise and almost everywhere convergence of the Cesaro means (C,δ) of Fourier-Jacobi expansions, the main term of the Lebesgue constant of the (C ,8) means for - 1α+1/2 and equiconvergence theorems for - 1<δ≤α+1/2 are proved. The analogues of the Lebesgue, Salem and Young theorems of the Cesaro means at the critical index δ = α+1/2 are established.

关键词： POINTWISE CONVERGENCE OF FOURIER-JACOBI SERIES Math lim

Multiplicity of Periodic Solutions of Duffing Equations with Jumping Nonlinearities

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Acta Mathematicae Applicatae Sinica 2002年第3期18卷 513-522页

作者： Zai-hong WangDepartment of Mathematics, capital normal university, Beijing 100037, China Department of Mathematics Capital Normal University Beijing China

We provide sufficient conditions for the existence and multiplicity of subharrnonic solutions for Duffing's equations with jumping nonlinearities.

关键词： Periodic solution. Jumping nonlinearity PS-condition