Multiple solutions for a BVP on $${(0,+\infty)}$$ ( 0 , + ∞ ) via Morse theory and $${H^1_{0,p}(\mathbb{R}^+)}$$ H 0 , p 1 ( R + ) versus $${C^1_{p}(\mathbb{R}^+)}$$ C p 1 ( R + ) local minimizers-Reference-Cited by-同舟云学术

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Multiple solutions for a BVP on $${(0,+\infty)}$$ ( 0 , + ∞ ) via Morse theory and $${H^1_{0,p}(\mathbb{R}^+)}$$ H 0 , p 1 ( R + ) versus $${C^1_{p}(\mathbb{R}^+)}$$ C p 1 ( R + ) local minimizers

Published:2015-09-18 Issue:1 Volume:5 Page:9-22
ISSN:2193-5343
Container-title:Arabian Journal of Mathematics
language:en
Short-container-title:Arab. J. Math.

Author:

Ait-Mahiout K.,Djebali S.,Moussaoui T.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s40065-015-0136-7.pdf

Reference23 articles.

1. Agarwal, R.P.; O’Regan, D.: Infinite Interval Problems for Differential, Difference and Integral Equations. Kluwer Academic Publisher, Dordrecht (2001)

2. Ait-Mahiout, K.; Djebali, S.; Moussaoui, T.: Multiple solutions for an impulsive boundary value problem on the half-line via Morse theory. Topol. Methods Nonlinear Anal (in press)

3. Ambrosetti A., Rabinowitz P.: Dual variational method in critical point theory and applications. J. Funct. Anal. 14, 349–381 (1973)

4. Badiale, M.; Serra, E.: Semilinear Elliptic Equations for Beginners. Springer, New York (2011)

5. Borsuk, K.: Theory of Retracts, Monografie Matematyczne, vol. 44. Pan’stwowe Wydawnictwo Naukowe, Warsaw (1967)

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1. Existence results for a sublinear second order Dirichlet boundary value problem on the half-line;Opuscula Mathematica;2020

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