The first integral method for some time fractional differential equations

By Bin Lu. 2012

352 citations recorded by the source corpus.

Subfields: Applied Mathematics, Modeling and Simulation, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/64d2eab5f411424f96cb1ed95834f92d3641c21b

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Y. Pandır
2. Ahmet Bekir
3. E. Mısırlı
4. Adem C. Cevikel
5. Esin Aksoy
6. Yusuf Gurefe
7. Ozkan Guner
8. Xiao-jun Yang

In Modeling and Simulation

1. Y. Pandır
2. Ahmet Bekir
3. Esin Aksoy
4. Adem C. Cevikel
5. Ozkan Guner
6. E. Mısırlı
7. Yusuf Gurefe
8. Xiao-jun Yang

In Statistical and Nonlinear Physics

1. Y. Pandır
2. Ahmet Bekir
3. Esin Aksoy
4. Adem C. Cevikel
5. Ozkan Guner
6. E. Mısırlı
7. Yusuf Gurefe
8. Xiao-jun Yang

Citations in the corpus

• Exact solutions of nonlinear time fractional partial differential equations by sub‐equation method (2015, methodology): “By comparing our results with the results in [14], it can be seen that some of the obtained results are the same.”
• Advanced Local Fractional Calculus and Its Applications (2012, methodology): “[83] Bin Lu, The first integral method for some time fractional differential equations, Journal of Mathematical Analysis and Applications, 2012, Doi.”
• Fractional Complex Transform and exp-Function Methods for Fractional Differential Equations (2013, methodology): “In recent decades, some effective methods for fractional calculus appeared in open literature, such as the exp-function method [5], the fractional subequation method [6–8], the (G/G)-expansion method [9, 10], and the first integral method [11].”
• The Extended Trial Equation Method for Some Time Fractional Differential Equations (2013, methodology): “There are various mathematical methods which can constitute the exact solutions for some time fractional differential equations [6, 7].”