Toward a new analytical method for solving nonlinear fractional differential equations
By Asghar Ghorbani. 2008
58 citations recorded by the source corpus.
Subfields: Mechanics of Materials, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/f2b1310e1dcb26794c18b510999a937df3c3dfeb
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In Mechanics of Materials
In Modeling and Simulation
In Numerical Analysis
Citations in the corpus
- Two positive solutions for (n − 1, 1)-type semipositone integral boundary value problems for coupled systems of nonlinear fractional differential equations☆ (2012, methodology): “(H2) f(t, 0) > 0 for t ∈ [0, 1]; there exist M > 0, σ > 0 such that lim z↓0 sup g(t,z) z < M for t ∈ [0, 1] and g(t, z) > 0 for (t, z) ∈ [0, 1]× (0, σ].”
- Multiple positive solutions for (n-1, 1)-type semipositone conjugate boundary value problems of nonlinear fractional differential equations (2010, background): “Because of fractional differential equation’s modeling capabilities in engineering, science, economy, and other fields, the last few decades has resulted in a rapid development of the theory of fractional differential equation; see [1]-[7] for a good overview.”