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Palais–Smale compactness condition

Known as: Palais-Smale, Palais-Smale compactness condition, Palais-Smale condition 
The Palais–Smale compactness condition, named after Richard Palais and Stephen Smale, is a hypothesis for some theorems of the calculus of variations… 
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Related topics

Related topics

5 relations

Broader (1)

Calculus of variations
Fréchet derivativeGâteaux derivativeHilbert spaceMountain pass theorem

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
On sequential compactness of solutions for a class of stochastic hybrid systems
This work presents a summary of new results on sequential compactness of solutions for a class of stochastic hybrid systems. The… 
2013
2013
Compactness in first-order Gödel logics
Our aim in this article is twofold. First, for an arbitrary closed subset V of [0,1] containing both 0 and 1, the compactness… 
2012
2012
Some Generalized Forms of Compactness
The aim of this paper is to continue the study of a property Pαsȣ of three variables which generalizes the notions of compactness… 
2010
2010
Interval-Valued Fuzzy Almost M-Continuous Mapping On Interval-Valued Fuzzy Topological Spaces
We introduce the concept of IVF almost M-continuity and investigate characterizations for such mappings on the intervalvalued… 
2009
2009
A Mountain Pass Theorem for a Suitable Class of Functions
The main purpose of this paper is to establish a three critical points result without assuming the coercivity of the involved… 
2008
2008
Effects of ovarian morphology on oocyte quantity and quality, granulosa cells, in vitro maturation, and steroid hormone production in buffaloes
The present study was conducted to investigate the effects of ovarian morphology on oocyte quantity and quality, as well as the… 
2005
2005
A new variational method for the p (x)-Laplacian equation
Using a dual variational method we shall show the existence of solutions to the Dirichlet problem without assuming Palais-Smale… 
2002
2002
A version of Zhong′s coercivity result for a general class of nonsmooth functionals
A version of Zhong's coercivity result (1997) is established for nonsmooth functionals expressed as a sum Φ 
1998
1998
On the Minimization of Difference Functions
Simple necessary optimality conditions are formulated for a function f of the form f _ g–h, where g and h are nonsmooth functions… 
1979
1979
Some maximal topologies which are QHC
In this paper we characterize maximal C-compact spaces, maximal QHC spaces, and maximal nearly compact spaces. We also discuss a… 
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