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Dive into the research topics where Weigao Ge is active.

Publication


Featured researches published by Weigao Ge.


Journal of Applied Mathematics and Computing | 2004

Asymptotic behavior of solutions of forced nonlinear neutral difference equations

Yuji Liu; Weigao Ge

AbstractIn this paper, we consider the asymptotic behavior of solutions of the forced nonlinear neutral difference equation


Journal of Applied Mathematics and Computing | 2007

Multiple solutions for certain nonlinear second-order systems

Yu Tian; Weigao Ge


Journal of Applied Mathematics and Computing | 2006

Oscillation of second order unstable neutral difference equations with continuous arguments

Yu Tian; Zhenguo Zhang; Weigao Ge

\Delta \left[ {x(n) - \sum\limits_{i - 1}^m {p_i (n)x(n - k_i )} } \right] + \sum\limits_{j = 1}^s {q_j (n)f(x(n - l_j )) = r(n)}


Journal of Applied Mathematics and Computing | 2008

The existence of solutions for a second-order discrete Neumann problem with a p-Laplacian

Yu Tian; Weigao Ge


Journal of Applied Mathematics and Computing | 2005

Solutions to m-point boundary value problems of third order ordinary differential equations at resonance

Chunyan Xue; Zengji Du; Weigao Ge

with sign changing coefficients. Some sufficient conditions for every solution of (*) to tend to zero are established. The results extend and improve some known theorems in literature.


Journal of Applied Mathematics and Computing | 2009

Existence results for second-order system with impulse effects via variational methods

Yu Tian; Weigao Ge; Dianwu Yang

In this paper, we prove the existence of multiple solutions for Neumann and periodic problems. Our main tools are recent general multiplicity theorems proposed by B. Ricceri.


Journal of Applied Mathematics and Computing | 2006

Multiple symmetric positive solutions of fourth-order two point boundary value problem

De-Xiang Ma; Weigao Ge

AbstractIn this paper, we consider the oscillation second order unstable neutral difference equations with continuous arguments


Journal of Applied Mathematics and Computing | 2006

Multi-point boundary value problems for one-dimensionalp-Laplacian at resonance

Youyu Wang; Guosheng Zhang; Weigao Ge


Journal of Applied Mathematics and Computing | 2006

MULTI-POINT BOUNDARY VALUE PROBLEMS FOR ONE-DIMENSIONAL p-LAPLACIAN AT RESONANCE

Youyu Wang; Guosheng Zhang; Weigao Ge

\Delta _\tau ^2 (x(t)) - px(t - \sigma )) = f(t,x(g(t)))


Journal of Applied Mathematics and Computing | 2009

Existence of symmetric solutions for a fourth-order multi-point boundary value problem with a p -Laplacian at resonance

Aijun Yang; Weigao Ge

Collaboration


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Yu Tian

Beijing University of Posts and Telecommunications

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Aijun Yang

Beijing Institute of Technology

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Dehong Ji

Beijing Institute of Technology

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Guosheng Zhang

Beijing Institute of Technology

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Youyu Wang

Beijing Institute of Technology

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Chunyan Xue

Beijing Institute of Technology

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De-Xiang Ma

Shandong University of Science and Technology

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Hanying Feng

Beijing Institute of Technology

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Huihui Pang

Beijing Institute of Technology

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