Exponential decay of solutions to a class of fourth-order nonlinear hyperbolic equations modeling the oscillations of suspension bridges | Zendy

Yang Liu | Zendy; Chao Yang | Zendy

Open Access

Exponential decay of solutions to a class of fourth-order nonlinear hyperbolic equations modeling the oscillations of suspension bridges

Author(s) -

Yang Liu,

Chao Yang

Publication year - 2022

Publication title -

opuscula mathematica

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.481

H-Index - 16

eISSN - 2300-6919

pISSN - 1232-9274

DOI - 10.7494/opmath.2022.42.2.239

Subject(s) - mathematics , nonlinear system , suspension (topology) , class (philosophy) , mathematical analysis , exponential function , order (exchange) , exponential decay , exponential growth , hyperbolic partial differential equation , pure mathematics , physics , partial differential equation , quantum mechanics , computer science , finance , artificial intelligence , homotopy , economics

This paper is concerned with a class of fourth-order nonlinear hyperbolic equations subject to free boundary conditions that can be used to describe the nonlinear dynamics of suspension bridges.

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