Existence and uniqueness for p-type fractional neutral differential equations☆

By Yong Zhou, Feng Jiao, Jing Li. 2009

164 citations recorded by the source corpus.

Subfields: Applied Mathematics, Modeling and Simulation

View Paper: https://www.semanticscholar.org/paper/acfe29ce06123638dabc68bbea10480d55d3b9d5

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. Mehrdad Lakestani
2. Mehdi Dehghan
3. S. Irandoust‐pakchin
4. Fulai Chen
5. Da-Xue Chen
6. Ali Shokri
7. Arezou Ghesmati
8. M. Tatari

In Modeling and Simulation

1. Mehrdad Lakestani
2. S. Irandoust‐pakchin
3. Mehdi Dehghan
4. Somayeh Abdi-Mazraeh
5. Da-Xue Chen
6. Fulai Chen
7. Ali H. Bhrawy
8. Abbas Saadatmandi

Citations in the corpus

• Numerical solution for a class of fractional convection–diffusion equations using the flatlet oblique multiwavelets (2014, background): “Dong et al. (2009), Mustapha et al. (2009), and Zhou et al. (2009); Zhou et al. (2009) analyzed the existence and uniqueness of solutions for boundary problems of fractional differential equations.”
• Ulam stability and data dependence for fractional differential equations with Caputo derivative (2011, unknown): “[35, 36].”
• OSCILLATORY BEHAVIOR OF A CLASS OF FRACTIONAL DIFFERENTIAL EQUATIONS WITH DAMPING (2013, methodology): “Many papers have investigated some aspects of fractional differential equations, such as the existence and uniqueness of solutions to Cauchy type problems, the methods for explicit and numerical solutions, and the stability of solutions, and we refer to [12–19].”
• Fixed points and asymptotic stability of nonlinear fractional difference equations (2011, background): “the modeling of many phenomena in various fields of science and engineering, see the monographs [18, 20, 23, 25] and the papers [1, 7, 11, 19, 24, 28, 30, 31] and the references therein.”