On the concept and existence of solution for impulsive fractional differential equations
By Michal Fec˘kan, Yong Zhou, Jinrong Wang. 2012
383 citations recorded by the source corpus.
Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/8c90d8a6a25fbd79ed2e243e6db097861ae32790
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
- Jinrong Wang
- Michal Feckan
- Yong Zhou
- Rathinasamy Sakthivel
- Xuezhu Li
- Yong Ren
- P. Revathi
- Ying-Xu Yang
In Modeling and Simulation
- Jinrong Wang
- Michal Feckan
- Yong Zhou
- Rathinasamy Sakthivel
- Xuezhu Li
- Yong Ren
- P. Revathi
- Ying-Xu Yang
In Numerical Analysis
- Michal Feckan
- Jinrong Wang
- Yong Zhou
- Rathinasamy Sakthivel
- P. Revathi
- Yong Ren
- Xuezhu Li
- Ying-Xu Yang
Citations in the corpus
- Finite‐time stability of fractional order impulsive switched systems (2015, background): “t/ satisfy the following fractional integral equation [39, 40], respectively.”
- Periodic BVP for integer/fractional order nonlinear differential equations with non-instantaneous impulses (2014, background): “One can see the monographs [4–6] and [7–15] and the references therein.”
- Abstract Cauchy problem for fractional differential equations (2013, background): “[28].”
- A survey on impulsive fractional differential equations (2016, background): “Now, following [13], let us introduce another definition of a solution of the problem (3.”
- Existence of solutions for nonlinear fractional stochastic differential equations (2013, background): “Feckan [5] studied the existence of a solution for a class of impulsive differential equations with fractional derivative.”