Resonance of isochronous oscillators

David Rojas

doi:10.1007/978-3-030-25261-8_13

Resonance of isochronous oscillators

David Rojas

Departament de Matemàtiques

Producció científica: Capítol de llibre › Capítol › Recerca › Avaluat per experts

Resum

An oscillator such that all motions have the same minimal period is called isochronous. When the isochronous is forced by a time-dependent perturbation with the same natural frequency as the oscillator the phenomenon of resonance can appear. This fact is well understood for the harmonic oscillator and we extend it to the nonlinear scenario.

Idioma original	Anglès
Títol de la publicació	Extended abstracts Spring 2018 : singularly perturbed systems, multiscale phenomena and hysteresis: theory and applications
Lloc de publicació	Cham, etc :
Pàgines	87-91
Nombre de pàgines	5
Volum	11
Edició	2019
ISBN (electrònic)	9783030252601
DOIs	https://doi.org/10.1007/978-3-030-25261-8_13
Estat de la publicació	En premsa - 2019

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10.1007/978-3-030-25261-8_13

https://ddd.uab.cat/record/221352

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title = "Resonance of isochronous oscillators",

abstract = "An oscillator such that all motions have the same minimal period is called isochronous. When the isochronous is forced by a time-dependent perturbation with the same natural frequency as the oscillator the phenomenon of resonance can appear. This fact is well understood for the harmonic oscillator and we extend it to the nonlinear scenario.",

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PY - 2019

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N2 - An oscillator such that all motions have the same minimal period is called isochronous. When the isochronous is forced by a time-dependent perturbation with the same natural frequency as the oscillator the phenomenon of resonance can appear. This fact is well understood for the harmonic oscillator and we extend it to the nonlinear scenario.

AB - An oscillator such that all motions have the same minimal period is called isochronous. When the isochronous is forced by a time-dependent perturbation with the same natural frequency as the oscillator the phenomenon of resonance can appear. This fact is well understood for the harmonic oscillator and we extend it to the nonlinear scenario.

U2 - 10.1007/978-3-030-25261-8_13

DO - 10.1007/978-3-030-25261-8_13

M3 - Chapter

VL - 11

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EP - 91

BT - Extended abstracts Spring 2018 : singularly perturbed systems, multiscale phenomena and hysteresis: theory and applications

CY - Cham, etc :

ER -

Resonance of isochronous oscillators

Resum

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