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Asymptotics and stability of the delayed Duffing equation

Authors :
Douglas S. Shafer
David C. Hill
Source :
Journal of Differential Equations. 265:33-68
Publication Year :
2018
Publisher :
Elsevier BV, 2018.

Abstract

We examine how insertion of a delay in a system of ordinary differential equations can change the asymptotic dynamics and stabilize the structure of the system under further change.

Subjects

Subjects :
Applied Mathematics
010102 general mathematics
Structure (category theory)
Duffing equation
01 natural sciences
Stability (probability)
Asymptotic dynamics
010101 applied mathematics
Ordinary differential equation
Applied mathematics
0101 mathematics
Computer Science::Databases
Analysis
Mathematics

Details

ISSN :
00220396
Volume :
265
Database :
OpenAIRE
Journal :
Journal of Differential Equations
Accession number :
edsair.doi...........88513d6dbf246b15194ab1f1531612e1

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