Bifurcation from Infinity and Higher Order Ordinary Differential Equations
β Scribed by J. Coyle; P.W. Eloe; J. Henderson
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 474 KB
- Volume
- 195
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
A collocation method to find an approximate solution of higher-order linear ordinary differential equation with variable coefficients under the mixed conditions is proposed. This method is based on the rational Chebyshev (RC) Tau method and Taylor-Chebyshev collocation methods. The solution is obtai
## Abstract The existence of nonβextreme positive solutions of __n__ thβorder quasilinear ordinary differential equations is discussed. In particular, necessary and sufficient integral conditions for the existence of nonβextreme positive solutions are established for a certain class of equations. B
## Abstract In this paper we deal with boundary value problems equation image where __l__ : __C__^1^([__a, b__], β^__k__^) β β^__k__^ Γ β^__k__^ is continuous, __ΞΌ__ β€ 0 and __Ο__ is a Caratheodory map. We define the class __S__ of maps __l__, for which a global bifurcation theorem holds for the