Multiple Positive Solutions for Equations Involving Critical Sobolev Exponent in RN
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This article concerns with the problem −div(|∇u|m−2∇u) = λhuq + um∗−1, in RN . Using the Ekeland Variational Principle and the Mountain Pass Theorem, we show the existence of λ∗ > 0 such that there are at least two non- negative solutions for each λ in (0, λ∗).
CitationAlves, C. O. (1997). Multiple positive solutions for equations involving critical Sobolev exponent in RN. Electronic Journal of Differential Equations, 1997(13), pp. 1-10.
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