On positive solutions of some nonlinear fourth-order beam equations
By Zhanbing Bai, Haiyan Wang. 2002
220 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/f27c4fceed743dd421b387121071b5e6bb42dfa7
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In Applied Mathematics
- Feliz M. Minhós
- B. Di Bella
- Gabriele Bonanno
- José Ángel Cid
- Daniel Franco
- Zhanping Liang
- Fuyi Li
- Qi S. Zhang
In Mathematical Physics
- B. Di Bella
- Daniel Franco
- Gabriele Bonanno
- Zhanping Liang
- José Ángel Cid
- Feliz M. Minhós
- Fuyi Li
- Qi S. Zhang
In Numerical Analysis
- Feliz M. Minhós
- José Ángel Cid
- Daniel Franco
- B. Di Bella
- Gabriele Bonanno
- Zhanping Liang
- Fuyi Li
- Qi S. Zhang
Citations in the corpus
- Infinitely many solutions for a fourth-order elastic beam equation (2011, methodology): “Infinitely many solutions for problem (Dλ) are obtained in [1] where A = B = 0 and f is monotone increasing in u.”
- Existence of solutions to nonlinear Hammerstein integral equations and applications (2006, background): “existence of positive solutions on BVP (1.2), see [ 1 ,6].”
- Positive fixed points and fourth‐order equations (2009, methodology): “Bai and Wang [3] improved the preceding results in two main directions: f0 and f∞ need not belong to the set {0,∞} in order to guarantee the existence of solution for every λ 1, and”
- Existence and multiplicity of solutions of a kind of fourth-order boundary value problem (2005, background): “where a ∈[ 0,4), p, c > 0 ,b is continuous on [0, 1 ].”