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Z_2 symmetric critical point theorems for nondifferentiable functions

Academic Article
Publication Date:
2008
Short description:
Z_2 symmetric critical point theorems for nondifferentiable functions / Candito, P., Livrea, R., Motreanu, D.. - In: GLASGOW MATHEMATICAL JOURNAL. - ISSN 0017-0895. - 50:3(2008), pp. 1-20. [10.1017/S0017089508004333]
abstract:
In this paper, some min–max theorems for even and C1 functionalsestablished by Ghoussoub are extended to the case of functionals that are the sum of alocally Lipschitz continuous, even term and a convex, proper, lower semi-continuous,even function. A class of non-smooth functionals admitting an unbounded sequence of critical values is also pointed out.
Iris type:
1.1 Articolo in rivista
List of contributors:
Candito, Pasquale; Livrea, R; Motreanu, D
Handle:
https://iris.unirc.it/handle/20.500.12318/5558
Published in:
GLASGOW MATHEMATICAL JOURNAL
Journal
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URL

https://www.cambridge.org/core/journals/glasgow-mathematical-journal/article/2symmetric-critical-point-theorems-for-nondifferentiable-functions/EE1A370AE7D1991FFDFF240025E5C9D0
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