A survey of Lyapunov functions, stability and impulsive Caputo fractional differential equations

By Ravi P. Agarwal, Snezhana G. Hristova, Donal O'Regan. 2016

128 citations recorded by the source corpus.

Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/b9bd45e5130e694914410c742f507d5f5510ed36

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. Ricardo Almeida
2. Fahd Jarad
3. E. Capelas de Oliveira
4. J. Sousa
5. J. Machado
6. Xiao-jun Yang

In Modeling and Simulation

1. Ricardo Almeida
2. Fahd Jarad
3. E. Capelas de Oliveira
4. J. Sousa
5. J. Machado
6. Xiao-jun Yang
7. Chokkalingam Ravichandran

In Numerical Analysis

1. Ricardo Almeida
2. E. Capelas de Oliveira
3. J. Sousa
4. J. Machado
5. Xiao-jun Yang

Citations in the corpus

• Relative controllability in fractional differential equations with pure delay (2018, unknown): “3 TWO IMPORTANT LEMMAS From (7) we introduce a map Φτ(u(·)) ∶ Lp(J,Rn) → Rn given by Φτ(u(x)) = ∫ x”
• Fractional Differential Equations with Mixed Boundary Conditions (2017, background): “Since there are several definitions for fractional derivatives, we find in the literature several papers dealings with similar subjects for different operators: the Riemann–Liouville [3,7,23], the Caputo [2,18,22], the Hadamard [15,21], the Erdelyi–Kober [6,20], etc. Fractional differential equation”