The -Laplacian – mascot of nonlinear analysis
Drábek, P.
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Displaying similar documents to “The -Laplacian – mascot of nonlinear analysis.”
The -Laplacian – mascot of nonlinear analysis
Multiple solutions for a problem with resonance involving the -Laplacian.
Alves, C.O., Carrião, P.C., Miyagaki, O.H. (1998)
Abstract and Applied Analysis
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Lower bounds for eigenvalues of the one-dimensional -Laplacian.
Pinasco, Juan Pablo (2004)
Abstract and Applied Analysis
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Boundedness and monotonicity of principal eigenvalues for boundary value problems with indefinite weight functions.
Afrouzi, G.A. (2002)
International Journal of Mathematics and Mathematical Sciences
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Bifurcation of nonlinear elliptic system from the first eigenvalue.
El Khalil, Abdelouahed, Ouanan, Mohammed, Touzani, Bdelfattah (2003)
Electronic Journal of Qualitative Theory of Differential Equations [electronic only]
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A result on the bifurcation from the principal eigenvalue of the -Laplacian.
Drábek, P., Elkhalil, A., Touzani, A. (1997)
Abstract and Applied Analysis
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Asymptotic behaviour, nodal lines and symmetry properties for solutions of superlinear elliptic equations near an eigenvalue
Dimitri Mugnai (2005)
ESAIM: Control, Optimisation and Calculus of Variations
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We give the precise behaviour of some solutions of a nonlinear elliptic B.V.P. in a bounded domain when a parameter approaches an eigenvalue of the principal part. If the nonlinearity has some regularity and the domain is for example convex, we also prove a nonlinear version of Courant’s Nodal theorem.
The first eigenvalue of -Laplacian systems with nonlinear boundary conditions.
Kandilakis, D.A., Magiropoulos, M., Zographopoulos, N.B. (2005)
Boundary Value Problems [electronic only]
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