Sheng Zhang

Statistical and Nonlinear Physics · with Tong · 2007–2008

A researcher in the Science corpus: 2 papers; trusts 7 researchers and is trusted by 5 researchers here, as inferred from the citation graph.

Subfields

• Statistical and Nonlinear Physics — 30 citations into it; #3,219 of 10,127 by trust here, #4,137 by citations
• Modeling and Simulation — 18 citations into it; #561 of 2,105 by trust here, #675 by citations
• Numerical Analysis — 12 citations into it
• Atomic and Molecular Physics, and Optics — 7 citations into it
• Geometry and Topology — 6 citations into it
• Mathematical Physics — 5 citations into it

Whom Sheng Zhang trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

1. Ji-Huan He
2. Moustafa El-Shahed
3. Η. A. Abdusalam,
4. Emmanuel Yomba
5. H. Junqi
6. Zhang Sheng
7. S. Zhu
8. Elsayed M. E. Zayed
9. Mohamed Aly Mohamed Abdou

Who trusts Sheng Zhang overall

1. Gokul Hariharan
2. Elsayed M. E. Zayed
3. Ahmet Bekir
4. K. Kannan
5. Elçin Yusufoglu
6. M. Akbar

Papers from Sheng Zhang's perspective

Ordered by how strongly the researchers Sheng Zhang trusts endorse each paper. Same corpus, a different order for every researcher.

1. Exp-function method for nonlinear wave equations
2. Variational iteration method for solving Burger's and coupled Burger's equations
3. Variational iteration method—Some recent results and new interpretations (Journal of Computational and Applied Mathematics)
4. A new application of He's variational iteration method for quadratic Riccati differential equation by using Adomian's polynomials
5. Solving nonlinear partial differential equations using the modified variational iteration Padé technique
6. New applications of variational iteration method
7. FRACTIONAL VARIATIONAL ITERATION METHOD AND ITS APPLICATION
8. Theory and Applications of Fractional Differential Equations
9. The homotopy perturbation method for nonlinear oscillators with discontinuities (Applied Mathematics and Computation)
10. THE VARIATIONAL ITERATION METHOD WHICH SHOULD BE FOLLOWED

Their papers

• A generalized (G′G)-expansion method for the mKdV equation with variable coefficients (2008) — 413 citations
• Application of Exp-function method to a KdV equation with variable coefficients (2007) — 215 citations