Search Results - "Fleckinger, Jacqueline"

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    Multiple principal eigenvalues for indefinite quasilinear problems by Fleckinger, Jacqueline, Hernández, Jesús

    “…In this article we study the existence of principal eigenvalues for a completely indefinite problem involving the p -Laplacian: - Δ p u + a ( x ) | u | p - 2 u…”
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    Variational methods for a resonant problem with the p-Laplacian in $R^N by Benedicte Alziary, Jacqueline Fleckinger, Peter Takac

    “…The solvability of the resonant Cauchy problem $$ - Delta_p u = lambda_1 m(|x|) |u|^{p-2} u + f(x) quadhbox{in } mathbb{R}^N ;quad uin D^{1,p}(mathbb{R}^N), $$…”
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    Eigenfunctions and Hardy inequalities for a magnetic Schrödinger operator in ℝ2 by Alziary, Bénédicte, Fleckinger-Pellé, Jacqueline, Takáč, Peter

    “…The zero set {z∈ℝ2:ψ(z)=0} of an eigenfunction ψ of the Schrödinger operator ℒ︁V=(i∇+A)2+V on L2(ℝ2) with an Aharonov–Bohm‐type magnetic potential is…”
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    Boundary behavior and estimates for solutions of equations containing the $p$-laplacian by Jacqueline Fleckinger, Evans M. Harrell II, Francois De Thelin

    “…We use ``Hardy-type'' inequalities to derive $L^q$ estimates for solutions of equations containing the $p$-Laplacian with $p>1$. We begin by deriving some…”
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    Four-parameter bifurcation for a p-Laplacian system by Jacqueline Fleckinger, Rosa Pardo, Francois De Thelin

    “…We study a four-parameter bifurcation phenomenum arising in a system involving $p$-Laplacians: $$displaylines{ -Delta_p u = a phi_p(u)+ b phi_p(v) + f(a ,…”
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    Asymptotic behavior of solutions for some nonlinear partial differential equations on unbounded domains by Jacqueline Fleckinger, Evans M. Harrell II, Francois De Thelin

    “…We study the asymptotic behavior of positive solutions $u$ of $$ -Delta_p u(x) = V(x) u(x)^{p-1}, quad p>1; x in Omega,$$ and related partial differential…”
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    Ground-state positivity, negativity, and compactness for a Schrödinger operator in R N by Alziary, Bénédicte, Fleckinger-Pellé, Jacqueline, Takáč, Peter

    Published in Journal of functional analysis (01-04-2007)
    “…We treat the Schrödinger operator A = − Δ + q ( x ) • on L 2 ( R N ) with the potential q : R N → [ q 0 , ∞ ) bounded below and satisfying some reasonable…”
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    Positivity and negativity of solutions to nXn weighted systems involving the Laplace operator on R^N by Benedicte Alziary, Jacqueline Fleckinger, Marie-Helene Lecureux, Na Wei

    “…We consider the sign of the solutions of a $n imes n$ system defined on the whole space $mathbb{R}^N$, $Ngeq 3$ and a weight function $ho$ with a positive part…”
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    Semi-linear cooperative elliptic systems involving Schr{\"o}dinger operators: Groundstate positivity or negativity by Alziary, Bénédicte, Fleckinger, Jacqueline

    Published 11-01-2019
    “…Rostocker Mathematisches Kolloquium, Universit{\"a}t Rostock, 2017 We study here the behavior of the solutions to a $2\times 2$ semi-linear cooperative system…”
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    Sign of the solution to a non-cooperative system by Alziary, Bénédicte, Fleckinger, Jacqueline

    Published 11-01-2019
    “…Rostocker Mathematisches Kolloquium, Universit{\"a}t Rostock, 2016 Combining the results of a recent paper by Fleckinger-Hernandez-deTh{\'e}lin [14] for a non…”
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    On the fundamental eigenvalue ratio of the p-Laplacian by Fleckinger, Jacqueline, Harrell, Evans M., de Thélin, François

    Published in Bulletin des sciences mathématiques (01-10-2007)
    “…It is shown that the fundamental eigenvalue ratio λ 2 λ 1 of the p-Laplacian is bounded by a quantity depending only on the dimension N and p…”
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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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    Indefinite Elliptic Boundary Value Problems on Irregular Domains by Fleckinger, Jacqueline, Lapidus, Michel L.

    “…We establish estimates for the remainder term of the asymptotics of the Dirichlet or Neumann eigenvalue problem$-\Delta u(x) = \lambda r(x) u(x),\quad x \in…”
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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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    Antimaximum principle in [formula omitted]: local versus global by Fleckinger-Pellé, Jacqueline, Gossez, Jean-Pierre, de Thélin, François

    Published in Journal of Differential Equations (2004)
    “…We study the antimaximum principle for the p-Laplacian defined on the whole set R N with an indefinite weight function. We show that a local version of this…”
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