Approximate general and explicit solutions of nonlinear BBMB equations by Exp-Function method
By Z. Z. Ganji, D. Domiri Ganji, H. Bararnia. 2009
90 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/16e63b9b6f73b34f219f38a3532d131e71ce2237
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In Modeling and Simulation
- Z. Z. Ganji
- N. Kudryashov
- S. Kumbinarasaiah
- S. Shiralashetti
- A. Asgari
- D. Domiri Ganji
- Nikolay K. Vitanov
- A. Sadighi
In Numerical Analysis
- N. Kudryashov
- Z. Z. Ganji
- S. Kumbinarasaiah
- S. Shiralashetti
- A. Asgari
- D. Domiri Ganji
- Nikolay K. Vitanov
- Ji-Huan He
In Statistical and Nonlinear Physics
- N. Kudryashov
- S. Kumbinarasaiah
- S. Shiralashetti
- Z. Z. Ganji
- A. Asgari
- D. Domiri Ganji
- Nikolay K. Vitanov
- Zlatinka I. Dimitrova
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.”
- Seven common errors in finding exact solutions of nonlinear differential equations (2009, methodology): “(60) was considered by Ganji and co - authors [49].”
- Laguerre wavelets collocation method for the numerical solution of the Benjamina–Bona–Mohany equations (2018, methodology): “In addition to that, Considerable efforts have been made by many mathematicians to obtain exact and approximate solutions of partial differential equations such as Benjamina–Bona–Mohany equations and anumber of efficient, accurate and powerful methods have been developed by those mathematicians such”