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- Xinghua Fan, Shouxiang Yang, Jiuli Yin, Lixin Tian
- Computers & Mathematics with Applications
- 2011

- Jiuli Yin, Shanyu Ding, Lixin Tian, Xinghua Fan, Xiaoyan Deng
- Applied Mathematics and Computation
- 2014

- Jiuli Yin, Lixin Tian, Xinghua Fan
- Computers & Mathematics with Applications
- 2010

Wegive an improved qualitativemethod to solve the osmosis K(2, 2) equation. Thismethod combines several characteristics of other methods. Using this method, the existence of symmetric and non-symmetric wave solutions of the osmosis K(2, 2) equation is studied. Besides abundant symmetric forms such as smooth wave solutions, peaked waves, cusped waves, looped… (More)

- Jiuli Yin, Lixin Tian
- Computers & Mathematics with Applications
- 2011

- Xinghua Fan, Shouxiang Yang, Jiuli Yin, Lixin Tian
- 2010 International Conference on Computer…
- 2010

Lattice models are associated with rather important problems in physics. Solution of these models gives insights into the nature of phase transitions, magnetization and scaling behavior, as well as insights into the nature of quantum field theory. An expanded G'/G-expansion method is presented to seek explicit solutions of nonlinear lattice equations. The… (More)

- Xinghua Fan, Shouxiang Yang, Jiuli Yin, Lixin Tian
- Applied Mathematics and Computation
- 2011

- Xinghua Fan, Jiuli Yin
- 2012

We present a KdV-like 2-parameter equation ut + (3(1− δ)u+ (δ + 1)xx ux )ux = εuxxx. By using the dynamical system method, existence of different traveling wave solutions are discussed, including smooth solitary wave solution of with bell type, solitary wave solutions of valley type and peakon wave solution of valley type. Numerical integration are used to… (More)

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