A survey on impulsive fractional differential equations
By Jinrong Wang, Michal Feckan, Yong Zhou. 2016
221 citations recorded by the source corpus.
Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/123debac9fa3165b2226f92b22710684495de4aa
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In Applied Mathematics
- Ravi P. Agarwal
- Donal O'Regan
- Snezhana G. Hristova
- Martin J. Bohner
- Tongxing Li
- Samir H. Saker
- Jinrong Wang
- Yong Zhou
In Modeling and Simulation
- Donal O'Regan
- Ravi P. Agarwal
- Snezhana G. Hristova
- Yong Zhou
- Jinrong Wang
- Bashir Ahmad
- Sotiris K. Ntouyas
In Numerical Analysis
- Ravi P. Agarwal
- Donal O'Regan
- Snezhana G. Hristova
- Martin J. Bohner
- Tongxing Li
- Samir H. Saker
- Said R. Grace
- Chenghui Zhang
Citations in the corpus
- Existence and Hyers‐Ulam stability of fractional nonlinear impulsive switched coupled evolution equations (2018, unknown): “From (8), we can get |G1(p, q)(t)| ≤ 1 Γ(σ) m k=1 ∫ tk tk−1 (tk − η)σ−1 [|Θ(η, p(η), q(η)) − Θ(η, 0, 0)||PC + ||Θ(t, 0, 0)|] dη + 1 Γ(σ) ∫ t”
- Relative controllability in fractional differential equations with pure delay (2018, unknown): “0 E A(x1−τ−t) τ,α BBE A(x1−τ−t) τ,α dtW−1 τ,α[0, x1]ξ (11)”
- Non-instantaneous impulses in Caputo fractional differential equations (2017, methodology): “In some papers (see, for example, [25], [39], [43], [44]) the special case φk(t, x(t), x(sk−1 − 0)) = gk(t, x(t)) is studied.”