Fractional order differential equations on an unbounded domain
By A. Arara, Mouffak Benchohra, N. Hamidi, J. J. Nieto. 2010
196 citations recorded by the source corpus.
Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/e32a1d5b945ce1da07810a1f33e862779da5202a
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
- Rajendra Dahal
- David Duncan
- Christopher S. Goodrich
- Yier Yan
- Chunhai Kou
- Guoqing Chai
- Hua-cheng Zhou
- Nihan Acar
In Modeling and Simulation
- Rajendra Dahal
- David Duncan
- Yier Yan
- Chunhai Kou
- Guoqing Chai
- Christopher S. Goodrich
- Hua-cheng Zhou
- Nihan Acar
In Numerical Analysis
- Rajendra Dahal
- David Duncan
- Yier Yan
- Chunhai Kou
- Guoqing Chai
- Christopher S. Goodrich
- Hua-cheng Zhou
- Ferhan Merdivenci Atici
Citations in the corpus
- SUCCESSIVE ITERATIONS FOR POSITIVE EXTREMAL SOLUTIONS OF NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS ON A HALF-LINE (2014, unknown): “For work dealing with the existence of solutions (or positive solutions) of nonlinear fractional di ff erential equations on infinite intervals (unbounded domains), see [1, 2, 4, 10, 11, 20, 21, 24, 26, 30, 33].”
- Systems of semipositone discrete fractional boundary value problems (2014, background): “The study of both the fractional calculus and, in particular, fractional boundary value problems (FBVPs) has been particularly intense in the past several years – one may consult [2,5,12,17,27,28,44] and the references therein for some of the recent studies in the continuous fractional calculus.”
- Fractional boundary value problems with singularities in space variables (2012, unknown): “There has been a significant development in the study of regular fractional boundary value problems on compact intervals [10–22] and noncompact intervals [23–25].”
- Existence of solutions of initial value problems for nonlinear fractional differential equations on (2011, methodology): “In [35], the authors considered the existence of solutions of boundary value problems for fractional order differential equation on J = [0, +∞).”
- Positive solutions for boundary value problem of fractional differential equation with p-Laplacian operator (2012, background): “For some recent contributions on fractional differential equations, see for example, [10-28] and the references therein.”