Positive solutions of nonlinear fourth-order boundary-value problems with local and non-local boundary conditions
By J. R. L. Webb, Gennaro Infante, Daniel Franco. Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 2008
118 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/4e2ba45409c4866f7bbc820dae8d7febca197d9e
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In Applied Mathematics
- Paolamaria Pietramala
- Gennaro Infante
- Feliz M. Minhós
- Daniel Franco
- José Ángel Cid
- Christopher S. Goodrich
- J. R. L. Webb
- Arturas Stikonas
In Computational Theory and Mathematics
- Paolamaria Pietramala
- Gennaro Infante
- Feliz M. Minhós
- José Ángel Cid
- Daniel Franco
- J. R. L. Webb
- Arturas Stikonas
- Christopher S. Goodrich
In Numerical Analysis
- Paolamaria Pietramala
- Gennaro Infante
- Feliz M. Minhós
- José Ángel Cid
- Daniel Franco
- Christopher S. Goodrich
- J. R. L. Webb
- Arturas Stikonas
Citations in the corpus
- A CANTILEVER EQUATION WITH NONLINEAR BOUNDARY CONDITIONS (2009, background): “AMS (MOS) Subject Classifications: Primary 34B18, secondary 34B10, 47H10, 47H30”
- Multiple nonnegative solutions of systems with coupled nonlinear boundary conditions (2013, unknown): “Furthermore, see [45], we have that k2(t, s) ≤ Φ2(s) := ”
- Non-negative solutions of systems of ODEs with coupled boundary conditions (2012, unknown): “[34], we have that k2ðt; sÞ 6 U2ðsÞ :1⁄4 ffiffi 3 p 27 sð1 s2Þ 3 2; for 0 6 s 6 (1)2 ; ffiffi 3 p 27 ð1 sÞs 3 2ð2 sÞ 3 2; for (1)2 < s 6 1; (8)<:”
- Positive fixed points and fourth‐order equations (2009, methodology): “The Green function k satisfies (see [24]) k(t, s) ≤ Φ(s) for t ∈ [0, 1], s ∈ [0, 1], k(t, s) ≥ c1Φ(s) for t ∈ [1/4, 3/4], s ∈ [0, 1], where”