A partially hinged rectangular plate as a model for suspension bridges

Alberto Ferrero; Filippo Gazzola

doi:10.3934/dcds.2015.35.5879

A partially hinged rectangular plate as a model for suspension bridges

Alberto Ferrero
, Filippo Gazzola

Dipartimento di Scienze e Innovazione Tecnologica

Risultato della ricerca: Contributo su rivista › Articolo in rivista › peer review

Abstract

A plate model describing the statics and dynamics of a suspension bridge is suggested. A partially hinged plate subject to nonlinear restoring hangers is considered. The whole theory from linear problems, through nonlinear stationary equations, ending with the full hyperbolic evolution equation is studied. This paper aims to be the starting point for more refined models.

Lingua originale	Inglese
pagine (da-a)	5879-5908
Numero di pagine	30
Rivista	Discrete and Continuous Dynamical Systems
Volume	35
Numero di pubblicazione	12
DOI	https://doi.org/10.3934/dcds.2015.35.5879
Stato di pubblicazione	Pubblicato - 1 dic 2015

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10.3934/dcds.2015.35.5879

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title = "A partially hinged rectangular plate as a model for suspension bridges",

abstract = "A plate model describing the statics and dynamics of a suspension bridge is suggested. A partially hinged plate subject to nonlinear restoring hangers is considered. The whole theory from linear problems, through nonlinear stationary equations, ending with the full hyperbolic evolution equation is studied. This paper aims to be the starting point for more refined models.",

keywords = "Boundary value problems, Higher order equations, Nonlinear elasticity, Nonlinear evolution equations, Suspension bridges",

author = "Alberto Ferrero and Filippo Gazzola",

year = "2015",

month = dec,

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doi = "10.3934/dcds.2015.35.5879",

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AU - Gazzola, Filippo

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AB - A plate model describing the statics and dynamics of a suspension bridge is suggested. A partially hinged plate subject to nonlinear restoring hangers is considered. The whole theory from linear problems, through nonlinear stationary equations, ending with the full hyperbolic evolution equation is studied. This paper aims to be the starting point for more refined models.

KW - Boundary value problems

KW - Higher order equations

KW - Nonlinear elasticity

KW - Nonlinear evolution equations

KW - Suspension bridges

UR - https://www.scopus.com/pages/publications/84930260389

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DO - 10.3934/dcds.2015.35.5879

M3 - Article

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JO - Discrete and Continuous Dynamical Systems

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A partially hinged rectangular plate as a model for suspension bridges

Abstract

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