Exp-function Method for the Discrete mKdV Lattice
By S. Zhu. 2007
185 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/e324ae3fe0ff89365473b1aabcf54116db9fd5fb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Modeling and Simulation
- Z. Z. Ganji
- Hossein Aminikhah
- H. Bararnia
- A. Asgari
- D. Domiri Ganji
- Hossein Moosaei
- Mojtaba Hajipour
- N. Kudryashov
In Numerical Analysis
- Z. Z. Ganji
- A. Asgari
- H. Bararnia
- D. Domiri Ganji
- Hossein Moosaei
- Hossein Aminikhah
- Mojtaba Hajipour
- N. Kudryashov
In Statistical and Nonlinear Physics
- Z. Z. Ganji
- A. Asgari
- D. Domiri Ganji
- H. Bararnia
- Hossein Moosaei
- Hossein Aminikhah
- Mojtaba Hajipour
- N. Kudryashov
Citations in the corpus
- Exp-Function Based Solution of Nonlinear Radhakrishnan, Kundu and Laskshmanan (RKL) Equation (2008, methodology): “Some illustrative examples in references [20–28] show that this method is very effective to search for various solitary and periodic solutions of nonlinear equations.”
- Approximate general and explicit solutions of nonlinear BBMB equations by Exp-Function method (2009, methodology): “[21–26] show that this method is very effective to search for various solitary and periodic solutions of nonlinear equations.”
- Exact solutions for nonlinear partial differential equations via Exp‐function method (2009, methodology): “At first, Exp-function method was suggested for solving nonlinear equations, then Zhu found that this method is also powerful for solving differential-difference equations [10,11].”