Lagrangian systems with Lipschitz obstacle on manifolds

Sergio Lancelotti; Marco Marzocchi

Lagrangian systems with Lipschitz obstacle on manifolds

Sergio Lancelotti
, Marco Marzocchi

Risultato della ricerca: Contributo in rivista › Articolo

Abstract

Lagrangian systems constrained on the closure of an open subset with Lipschitz boundary in a manifold are considered. Under suitable assumptions, the existence of infinitely many periodic\r\nsolutions is proved.\par {\em Key Words}: Lagrangian systems; nonsmooth sets on manifolds; nonsmooth critical point theory, periodic solutions.

Lingua originale	Inglese
pagine (da-a)	229-253
Numero di pagine	25
Rivista	Topological Methods in Nonlinear Analysis
Volume	27
Numero di pubblicazione	2
Stato di pubblicazione	Pubblicato - 2006

Keywords

LAGRANGIAN SYSTEMS
METODI VARIAZIONALI SISTEMI LAGRANGIANI
VARIATIONAL METHODS

Altri file e collegamenti

Link a IRIS PubliCatt

Cita questo

@article{c8164ba309064889a336b5582b7015fa,

title = "Lagrangian systems with Lipschitz obstacle on manifolds",

abstract = "Lagrangian systems constrained on the closure of an open subset with Lipschitz boundary in a manifold are considered. Under suitable assumptions, the existence of infinitely many periodic\textbackslash{}r\textbackslash{}nsolutions is proved.\textbackslash{}par \{\textbackslash{}em Key Words\}: Lagrangian systems; nonsmooth sets on manifolds; nonsmooth critical point theory, periodic solutions.",

keywords = "LAGRANGIAN SYSTEMS, METODI VARIAZIONALI SISTEMI LAGRANGIANI, VARIATIONAL METHODS, LAGRANGIAN SYSTEMS, METODI VARIAZIONALI SISTEMI LAGRANGIANI, VARIATIONAL METHODS",

author = "Sergio Lancelotti and Marco Marzocchi",

year = "2006",

language = "English",

volume = "27",

pages = "229--253",

journal = "Topological Methods in Nonlinear Analysis",

issn = "1230-3429",

publisher = "Juliusz Schauder Center for Nonlinear Analysis",

number = "2",

}

TY - JOUR

T1 - Lagrangian systems with Lipschitz obstacle on manifolds

AU - Lancelotti, Sergio

AU - Marzocchi, Marco

PY - 2006

Y1 - 2006

N2 - Lagrangian systems constrained on the closure of an open subset with Lipschitz boundary in a manifold are considered. Under suitable assumptions, the existence of infinitely many periodic\r\nsolutions is proved.\par {\em Key Words}: Lagrangian systems; nonsmooth sets on manifolds; nonsmooth critical point theory, periodic solutions.

AB - Lagrangian systems constrained on the closure of an open subset with Lipschitz boundary in a manifold are considered. Under suitable assumptions, the existence of infinitely many periodic\r\nsolutions is proved.\par {\em Key Words}: Lagrangian systems; nonsmooth sets on manifolds; nonsmooth critical point theory, periodic solutions.

KW - LAGRANGIAN SYSTEMS

KW - METODI VARIAZIONALI SISTEMI LAGRANGIANI

KW - VARIATIONAL METHODS

KW - LAGRANGIAN SYSTEMS

KW - METODI VARIAZIONALI SISTEMI LAGRANGIANI

KW - VARIATIONAL METHODS

UR - https://publicatt.unicatt.it/handle/10807/313516

M3 - Article

SN - 1230-3429

VL - 27

SP - 229

EP - 253

JO - Topological Methods in Nonlinear Analysis

JF - Topological Methods in Nonlinear Analysis

IS - 2

ER -

Lagrangian systems with Lipschitz obstacle on manifolds

Abstract

Keywords

Altri file e collegamenti

Fingerprint

Cita questo