Multiple positive solutions to systems of nonlinear semipositone fractional differential equations with coupled boundary conditions
By Chengjun Yuan, Daqing Jiang, Donal O'Regan, Ravi P. Agarwal. 2012
68 citations recorded by the source corpus.
In this paper, we consider four-point coupled boundary value problem for systems of the nonlinear semipositone fractional differential equation
Subfields: Applied Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/2e6e835c8ef9f91780e5c87e4572fe82ebffec08
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In Applied Mathematics
- Paolamaria Pietramala
- Lishan Liu
- Yonghong Wu
- Gennaro Infante
- Feliz M. Minhós
- Jiqiang Jiang
- Christopher S. Goodrich
- Xinguang Zhang
In Numerical Analysis
- Paolamaria Pietramala
- Gennaro Infante
- Lishan Liu
- Yonghong Wu
- Feliz M. Minhós
- Jiqiang Jiang
- Christopher S. Goodrich
- J. R. L. Webb
Citations in the corpus
- Multiple positive solutions of singular fractional differential system involving Stieltjes integral conditions (2012, background): “Semipositone problems have been studied by many authors using a variety of methods, see for example [18] [19] [20] [21] [22] [23] and references therein.”
- Non-negative solutions of systems of ODEs with coupled boundary conditions (2012, methodology): “in [38] study, by means of a nonlinear alternative of Leray–Schauder type and the Guo–Krasnosel’skiı̆ fixed-point theorem, the existence of one or two positive solutions for a semi-positone system of fractional differential equations subject to four-point BCs.”