Search Results - "Fleckinger, J."

Global solution branches for p-Laplacian boundary value problems by Fleckinger, J., Reichel, W.

“…We study global continua of positive solutions of the boundary value problem - Δ p u = λ ( 1 + u q ) in a bounded smooth domain Ω ⊂ R n with zero Dirichlet…”
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Dynamics of the Ginzburg-Landau equations of superconductivity by Fleckinger-Pellé, Jacqueline, Kaper, Hans G., Takáč, Peter

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Boundary Value Problems for the q - Laplacian on N by Bandle, C., Fleckinger, J., de Thélin, F.

“…Nonlinear boundary value problems for the q–Laplacian in spaces of constant positive curvature are considered. The nonlinearity is of the form of a power…”
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Principal Eigenvalues for Problems with Indefinite Weight Function on RN by Brown, K. J., Cosner, C., Fleckinger, J.

“…We investigate the existence of positive principal eigenvalues of the problem -Δ u(x) = λ g(x)u for x ∈ Rn; u(x) → 0 as x → ∞ where the weight function g…”
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Blow up of the solutions to a linear elliptic system involving Schr{\"o}dinger operators by Alziary, B, Fleckinger, J

“…Monografias Matematicas Garcia de Galdeano, Prensas Universitarias de Zaragoza, 2016 We show how the solutions to a $2\times2$ linear system involving…”
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Existence of Positive Solutions for a Nonvariational Quasilinear Elliptic System by Clément, Philippe, Fleckinger, Jacqueline, Mitidieri, Enzo, de Thélin, François

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Estimate of the validity interval for the Antimaximum Principle and application to a non-cooperative system by Fleckinger, J, Alonso, Jesus Hernandez, De Thélin, François

“…Rostocker Mathematisches Kolloquium, Universit{\"a}t Rostock, 2016 We are concerned with the sign of the solutions of non-cooperative systems when the…”
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Bifurcation for an elliptic system coupled in the linear part by Fleckinger, Jacqueline, Gil, Rosa Pardo San

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Heat Equation on the Triadic Von Koch Snowflake: Asymptotic and Numerical Analysis by Fleckinger, Jacqueline, Levitin, Michael, Vassiliev, Dmitri

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Semilinear cooperative elliptic systems on Rn by J. FLECKINGER-PELLÉ, H. SERAG

“…We study here the following semilinear cooperative elliptic system defined on IRn , n > 2 : (1 – a) −∆u = aρ(x)u + bρ(x)v + f(x, u, v) x ∈ IRn , (1 – b) −∆v =…”
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Boundary Value Problems for theq — Laplacian on N by Bandle, C., Fleckinger, J., de Thélin, F.

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Eigenvalues of Elliptic Boundary Value Problems With an Indefinite Weight Function by Fleckinger, Jacqueline, Lapidus, Michel L.

“…We consider general selfadjoint elliptic eigenvalue problems \begin{equation*}\tag{P} \mathcal{A}u = \lambda r(x)u,\end{equation*} in an open set$\Omega…”
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Principal Eigenvalues for Problems with Indefinite Weight Function on R N by Brown, K. J., Cosner, C., Fleckinger, J.

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Principal eigenvalues for problems with indefinite weight function on ⁿ by Brown, K. J., Cosner, C., Fleckinger, J.

“…We investigate the existence of positive principal eigenvalues of the problem − Δ u ( x ) = λ g ( x ) u - \Delta u(x) = \lambda g(x)u for x ∈ R n ; u ( x ) → 0…”
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Eigenfunctions and Hardy inequalities for a magnetic Schrödinger operator in ℝ 2 by Alziary, Bénédicte, Fleckinger‐Pellé, Jacqueline, Takáč, Peter

“…The zero set { z ∈ℝ 2 :ψ( z )=0} of an eigenfunction ψ of the Schrödinger operator ℒ︁ V =(i∇+ A ) 2 + V on L 2 (ℝ 2 ) with an Aharonov–Bohm‐type magnetic…”
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On the fundamental eigenvalue ratio of the p-Laplacian by Fleckinger, J, Harrell, E. M, de Thélin, F

“…It is shown that the fundamental eigenvalue ratio \lambda_2 / \lambda_1 of the p-Laplacian is bounded by a quantity depending only on the dimension N and p…”
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Remainder estimates for the asymptotics of elliptic eigenvalue problems with indefinite weights by Fleckinger, Jacqueline, Lapidus, Michel L.

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An Example of a Two-Term Asymptotics for the "Counting Function" of a Fractal Drum by Fleckinger-Pellé, Jacqueline, Vassiliev, Dmitri G.

“…In this paper we study the spectrum of the Dirichlet Laplacian in a bounded domain$\Omega \subset {\Bbb R}^{n}$with fractal boundary ∂Ω. We construct an open…”
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On the spectrum and the distribution of singular values of Schrödinger operators with a complex potential by Edmunds, David E., Evans, W. D., Fleckinger, Jacqueline

“…This paper is concerned with spectral properties of the Schrödinger operator ─ ∆+q with a complex potential q which has non-negative real part and satisfies…”
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