Bifurcation interval for positive solutions to discrete second-order boundary value problems
Ma, Ruyun; Gao, Chenghua; Xu, Youji; Ma, Ruyun; Department of Mathematics, Northwest Normal University; Gao, Chenghua; Department of Mathematics, Northwest Normal University; Xu, Youji; Department of Mathematics, Northwest Normal University
Журнал:
Journal of Difference Equations and Applications
Дата:
2011
Аннотация:
Let be an integer with , , . We give a global description of the branches of positive solutions of the nonlinear eigenvalue problemwhich are not necessarily linearizable. Our approaches are based on topological degree and global bifurcation techniques.
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