Turbulence and Navier Stokes equations : proceedings of the conference held at the University of Paris-Sud, Orsay, 12-13 June 1975
Author(s)
Bibliographic Information
Turbulence and Navier Stokes equations : proceedings of the conference held at the University of Paris-Sud, Orsay, 12-13 June 1975
(Lecture notes in mathematics, 565)
Springer-Verlag, 1976
- : Berlin
- : New York
- Other Title
-
Turbulence and Navier Stokes equation, Orsay 1975
Available at 83 libraries
  Aomori
  Iwate
  Miyagi
  Akita
  Yamagata
  Fukushima
  Ibaraki
  Tochigi
  Gunma
  Saitama
  Chiba
  Tokyo
  Kanagawa
  Niigata
  Toyama
  Ishikawa
  Fukui
  Yamanashi
  Nagano
  Gifu
  Shizuoka
  Aichi
  Mie
  Shiga
  Kyoto
  Osaka
  Hyogo
  Nara
  Wakayama
  Tottori
  Shimane
  Okayama
  Hiroshima
  Yamaguchi
  Tokushima
  Kagawa
  Ehime
  Kochi
  Fukuoka
  Saga
  Nagasaki
  Kumamoto
  Oita
  Miyazaki
  Kagoshima
  Okinawa
  Korea
  China
  Thailand
  United Kingdom
  Germany
  Switzerland
  France
  Belgium
  Netherlands
  Sweden
  Norway
  United States of America
Note
Includes bibliographies
English and French
Description and Table of Contents
Table of Contents
Finite-time regularity for bounded and unbounded ideal incompressible fluids using holder estimates.- Modified dissipativity for a non linear evolution equation arising in turbulence.- A generic property of the set of stationary solutions of Navier stokes equations.- Two strange attractors with a simple structure.- Direct bifurcation of a steady solution of the Navier-stokes equations into an invariant torus.- Factorization theorems for the stability of bifurcating solutions.- Mesures et dimensions.- Singular perturbation and semigroup theory.- Les equations spectrales en turbulence homogene et isotrope. Quelques resultats theoriques et numeriques.- Intermittent turbulence and fractal dimension: Kurtosis and the spectral exponent 5/3+B.- The Lorenz attractor and the problem of turbulence.- Pattern formation in convective phenomena.- Turbulence and Hausdorff dimension.- Local existence of ?? solutions of the euler equations of incompressible perfect fluids.
by "Nielsen BookData"