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Some remarks on nonsmooth critical point theory
Journal of Global Optimization, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Livrea, Roberto, Bisci, Giovanni Molica
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Nonsmooth Critical Point Theory
1999The aim of this chapter is to present general results, many of them belonging to the authors, that can be applied to locally Lipschitz functionals, possibly invariant under a compact Lie group of linear isometries. The nonsmooth critical point theory in the locally Lipschitz case originates in the work of Chang [4].
D. Motreanu, P. D. Panagiotopoulos
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Nonsmooth critical point theory and quasilinear elliptic equations
1995These lectures are devoted to a generalized critical point theory for nonsmooth functionals and to existence of multiple solutions for quasilinear elliptic equations. If f is a continuous function defined on a metric space, we define the weak slope |df|(u), an extended notion of norm of the Frechet derivative.
CANINO, Annamaria, Degiovanni m.
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Calculus of Variations and Partial Differential Equations, 2000
The paper deals with the existence of positive multipeak solutions of the semilinear Neumann problem \[ -\varepsilon^2 \Delta u+u= u^p\quad \text{in}\;\Omega,\qquad \partial u/\partial\nu=0\quad \text{on}\;\partial\Omega, \] where \(\Omega\subset\mathbb R^N\) is a bounded and smooth domain, \(N\geq 2,\) \(\varepsilon >0 ...
PISTOIA, Angela, GROSSI, Massimo, WEI J.
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The paper deals with the existence of positive multipeak solutions of the semilinear Neumann problem \[ -\varepsilon^2 \Delta u+u= u^p\quad \text{in}\;\Omega,\qquad \partial u/\partial\nu=0\quad \text{on}\;\partial\Omega, \] where \(\Omega\subset\mathbb R^N\) is a bounded and smooth domain, \(N\geq 2,\) \(\varepsilon >0 ...
PISTOIA, Angela, GROSSI, Massimo, WEI J.
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Mathematische Annalen, 1998
This paper is devoted to some application of nonsmooth critical point theory to elasticity. In the recent years much interest has been paid to critical points for nonsmooth functionals, especially by the first author and his coworkers. In this paper the authors apply the techniques of modern nonsmooth critical points to nonlinear elasticity, a field ...
Degiovanni, Marco, Schuricht, Friedemann
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This paper is devoted to some application of nonsmooth critical point theory to elasticity. In the recent years much interest has been paid to critical points for nonsmooth functionals, especially by the first author and his coworkers. In this paper the authors apply the techniques of modern nonsmooth critical points to nonlinear elasticity, a field ...
Degiovanni, Marco, Schuricht, Friedemann
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A Survey on Nonsmooth Critical Point Theory and Applications
2001In the recent years, new advances have been obtained in critical point theory for nonsmooth functionals and in applications to nonlinear differential equations. Here we provide a survey on some of such progresses.
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Existence of weak solutions to general Euler's equations via nonsmooth critical point theory
2000We investigate existence of weak solutions to general Euler's equations via nonsmooth critical point ...
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Nonsmooth Critical Point Theory and Nonlinear Boundary Value Problems
2004Leszek Gasinski +1 more
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Critical care of patients with cancer
Ca-A Cancer Journal for Clinicians, 2016Alexander Shimabukuro-Vornhagen +2 more
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Existence and multiplicity of solutions for p(x)-Laplacian equation with nonsmooth potential
Nonlinear Analysis: Real World Applications, 2010Chenyin Qian, Zifei Shen
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