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Wave Turbulence in Vibrating Plates

  • Olivier Cadot
  • , Michele Ducceschi
  • , Thomas Humbert
  • , Benjamin Miquel
  • , Nicolas Mordant
  • , Cyril Touzé
  • Université Paris-Saclay
  • University of Edinburgh
  • University of Colorado Boulder
  • LTHE (UMR 5564 CNRS/IRD/Université de Grenoble)

Research output: Chapter in Book/Report/Conference proceedingChapterpeer-review

5 Citations (Scopus)

Abstract

Turbulence is a general term used for describing the erratic motions displayed by nonlinear systems that are driven far from their equilibrium position and thus display complicated motions involving different time and length scales. Without other precision, the term generally refers to hydrodynamic turbulence, as the main field of research has been directed toward irregular motions of fluids and the solutions of Navier-Stokes equations. During the twentieth century, theoretical developments showed important breakthroughs thanks to the qualitative ideas of Richardson and the quantitative arguments of Kolmogorov that culminated in the so-called K41 theory [25, 30, 31]. This statistical approach, although giving successful predictions, still faces an irreducible obstacle due to the lack of closure in the infinite hierarchy of moment equations.

Original languageEnglish
Title of host publicationHandbook of Applications of Chaos Theory
PublisherCRC Press
Pages425-448
Number of pages24
ISBN (Electronic)9781466590441
ISBN (Print)9781466590434
DOIs
Publication statusPublished - 1 Jan 2017

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