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- Fuyun Lian, Yuantong Xu
- Applied Mathematics and Computation
- 2009

- Dingyong Bai, Yuantong Xu
- Appl. Math. Lett.
- 2005

- Fuyun Lian, Yuantong Xu
- Appl. Math. Lett.
- 2010

Keywords: Emden–Fowler equation Boundary value problem Critical point Multiplicity a b s t r a c t By using critical point theory, some new sufficient conditions for the existence of at least 2N distinct solutions to boundary value problems of a discrete generalized Emden–Fowler equation are obtained.

- LIUWEI ZHANG, YUANTONG XU
- 2007

By means of the exponential dichotomy method and the properties of the weighted pseudo almost periodic functions, sufficient conditions are obtained for the existence of weighted pseudo almost periodic solutions of functional differential equations with finite delay.

We consider the diffusive single species growth in a plug flow reactor model with distributed delay. For small delay, existence and uniqueness of such wavefronts are proved when the convolution kernel assumes the strong generic delay kernel. The approaches used in this paper are geometric singular perturbation theory and the center manifold theorem.

- Chengjun Guo, Donal O’Regan, +4 authors R. P. Agarwal
- 2010

Using Mawhin's continuation theorem we establish the existence of periodic solutions for a class of even order differential equations with deviating argument.

- Art, L F Abdoun, +24 authors A Boutoulout
- 2011

Partial neutral functional differential equations with infinite delay in extrapolation spaces, Differential and Integral Equations, (Accepted). bifurcation analysis for a mathematical model of Host-Parasite system in marine environment. Journal of Applied Mathematics and computations (Accepted). A multivalued fixed point theorem in ultrauniformizable spaces… (More)

- Dingyong Bai, Yuantong Xu
- Computers & Mathematics with Applications
- 2007

- Chengjun Guo, Donal O’Regan, Yuantong Xu, Ravi P. Agarwal
- 2014

Using critical point theory (in particular a Linking theorem) we study the existence of periodic solutions for the second-order delay differential equations x ′′ (t) = −f (t, x(t − τ)), where f (t, x) depends periodically on t and F (t, x) is superquadratic (here ∇xF = f). In particular we consider the case when f does not satisfy the Ambrosetti-Rabinowitz… (More)

- Tieshan He, Yuantong Xu, Yanshan Zeng
- Applied Mathematics and Computation
- 2012

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