Uniqueness and exact multiplicity of solutions for a class of fourth-order semilinear problems

By P. Korman. Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 2004

49 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/d9cf9cbba3dfd2a051b6ed9ed843c9562c88f2cb

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In Computational Theory and Mathematics

1. Gennaro Infante
2. J. R. L. Webb
3. Arturas Stikonas
4. Paolamaria Pietramala
5. Christopher S. Goodrich
6. Lishan Liu
7. Yonghong Wu
8. Jiqiang Jiang

In Numerical Analysis

1. Gennaro Infante
2. J. R. L. Webb
3. Paolamaria Pietramala
4. Christopher S. Goodrich
5. Ruyun Ma
6. Lishan Liu
7. Yonghong Wu
8. Arturas Stikonas

Citations in the corpus

• Non‐local boundary value problems of arbitrary order (2009, methodology): “Korman [16] used techniques of bifurcation theory to give the exact multiplicity of positive solutions for the fourth-order clamped ends problem when f is convex and also gave a uniqueness result.”