Bifurcation in nonlinearizable eigenvalue problems for ordinary differential equations of fourth order with indefinite weight
Author:
Publisher
University of Szeged
Subject
Applied Mathematics
Link
http://www.math.u-szeged.hu/ejqtde/p5997.pdf
Reference24 articles.
1. On principal eigenvalues for boundary value problems with indefinite weight and Robin boundary conditions
2. Some global results for nonlinear fourth order eigenvalue problems
3. Global bifurcation of solutions of certain nonlinear eigenvalue problems for ordinary differential equations of fourth order
4. Some global results for nonlinear Sturm–Liouville problems with spectral parameter in the boundary condition
5. A Prüfer transformation for the equation of a vibrating beam subject to axial forces
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1. Global structure and one‐sign solutions for second‐order Sturm–Liouville difference equation with sign‐changing weight;Mathematical Methods in the Applied Sciences;2021-10-03
2. Global structure for a fourth-order boundary value problem with sign-changing weight;Mathematica Slovaca;2021-10-01
3. Bifurcation from zero or infinity in nonlinearizable Sturm–Liouville problems with indefinite weight;Electronic Journal of Qualitative Theory of Differential Equations;2021
4. Global bifurcation of positive solutions from zero in nonlinearizable elliptic problems with indefinite weight;Journal of Mathematical Analysis and Applications;2020-11
5. Bifurcation of positive and negative solutions of nonlinearizable Sturm-Liouville problems with indefinite weight;Miskolc Mathematical Notes;2020
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