Bäcklund transformation of fractional Riccati equation and its applications to nonlinear fractional partial differential equations

By Bin Lu. 2012

141 citations recorded by the source corpus.

Subfields: Modeling and Simulation, Numerical Analysis, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/b0fb522bf01c982523de17c1235a46403f3a7fb1

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

1. Ahmet Bekir
2. Elsayed M. E. Zayed
3. Adem C. Cevikel
4. Ozkan Guner
5. Abdul-Ghani A. A. H. Al-Nowehy
6. N. Kudryashov
7. M. Akbar
8. Kamruzzaman Khan

In Numerical Analysis

1. Ahmet Bekir
2. Adem C. Cevikel
3. Abdul-Ghani A. A. H. Al-Nowehy
4. Elsayed M. E. Zayed
5. Ozkan Guner

In Statistical and Nonlinear Physics

1. Ahmet Bekir
2. Elsayed M. E. Zayed
3. Adem C. Cevikel
4. Ozkan Guner
5. Abdul-Ghani A. A. H. Al-Nowehy
6. M. Akbar
7. N. Kudryashov
8. Kamruzzaman Khan

Citations in the corpus

• Fractional Complex Transform and exp-Function Methods for Fractional Differential Equations (2013, methodology): “Fractional-Order Biological Population Model We consider a time fractional biological population model of the form [30, 31]”
• New extended auxiliary equation method for finding many new Jacobi elliptic function solutions of three nonlinear Schrödinger equations (2017, methodology): “A variety of powerful methods, such as the inverse scattering method,[1] the Hirota bilinear transform method,[2] the truncated Painlevé expansion method,[3,4] Bäcklund transformation,[5,6] the exp-function method,[7–11] the Jacobi elliptic function expansion method,[12–15] the ( G′/G ) -expansionme”