Global existence theory and chaos control of fractional differential equations
By Wei Lin. 2007
514 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Public Health, Environmental and Occupational Health, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/a63d6bf0baaf6ffaac104b07f0cb918eb5a7bce2
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Modeling and Simulation
- Ndolane Sene
- Gisèle M. Mophou
- Rathinasamy Sakthivel
- Yong Ren
- Mehmet Yavuz
- Yan Qin
- Gaston M. N'Guérékata
- E. Ahmed
In Public Health, Environmental and Occupational Health
- Mehmet Yavuz
- Gaston M. N'Guérékata
- Yong Ren
- Rathinasamy Sakthivel
- Ndolane Sene
- E. Ahmed
- A. Hashish
- Fathalla A. Rihan
In Statistical and Nonlinear Physics
- Mehmet Yavuz
- Gaston M. N'Guérékata
- Yong Ren
- Rathinasamy Sakthivel
- Ndolane Sene
- E. Ahmed
- A. Hashish
- Fathalla A. Rihan
Citations in the corpus
- Existence of the mild solution for some fractional differential equations with nonlocal conditions (2009, background): “In [ 19 ], the author studied both the local and global existence of solutions to the equation � D q x(t) = f (t, x(t)),”
- Fractional-order delayed predator–prey systems with Holling type-II functional response (2015, methodology): “It has been successfully applied to system biology [7,15,37,38,47], physics [9,14,19,49], chemistry and biochemistry [48], hydrology [24,41], engineering [29,30], medicine [3,16,18], and finance [6].”
- Existence Results for Fractional Order Semilinear Integro-Differential Evolution Equations with Infinite Delay (2010, background): “The theory of fractional order differential equations has become an active area of investigation due to their applications in the fields such as physics, technical sciences and so on. One can see Anguraj [1], Lakshmikantham and his co-authors [14,15], Hu et al. [10], Mophou and N’Gu´ er´ ekata [18,1”