IUTAM Symposium on Computational Physics and New Perspectives in Turbulence – Proceedings of the IUTAM Symposium on Computational Physics and New Perspectives in Turbulence, Nagoya University, Nagoya, Japan, September, 11-14, 2006

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Author: Yukio Kaneda
Language: English
ISBN/ISSN: 9781402064715
2008; Hardcover;160x240mm;446 pages with figures

This volume contains the proceedings of the IUTAM Symposium on Computational Physics and New Perspectives in Turbulence, held at Nagoya University, Nagoya, Japan, in September 2006.Leading experts in turbulence research were brought together at this Symposium to exchange ideas and discuss, in the light of the recent progress in computational methods, new perspectives in our understanding of turbulence. Special emphasis was given to fundamental aspects of the physics of turbulence. The subjects discussed here cover: computational physics and the theory of canonical turbulent flows; experimental approaches to fundamental problems in turbulence; turbulence modeling and numerical methods; and geophysical and astrophysical turbulence.

Table of Contents


Table of Contents

Part I Computational Physics and Theory for Canonical Turbulence
Some Contributions and Challenges of Computational Turbulence Research
Global Scaling Properties of Heat and Momentum Transport in Fluid Flow
Linear and Angular Momentum Invariants in Homogeneous Turbulence
Energy Dissipation and Pressure in 4d Turbulence
On Intermittency in Shell Models and in Turbulent Flows
Enstropy Generation and Regularity of Solutions to the 3D Navier-Stokes Equations
Attempts at Computer-Aided Understanding of Turbulence
Effect of Large-Scale Structures upon Near-Wall Turbulence
Multifractal Analysis by Using High-Resolution Direct Numerical Simulation of Turbulence
Fine Scale Eddy Cluster and Energy Cascade in Homogeneous Isotropic Turbulence
Acceleration Statistics of Inertial Particles from High Resolution DNS Turbulence
Heavy Particle Clustering in Turbulent Flows
Reynolds Number Effects on the Turbulent Mixing of Passive Scalars
Statistical Theory of Turbulence Based on Cross-Independence Closure Hypothesis
Multi-Scale Analysis of Turbulence
Helicity within the Kolmogorov Phenomenology of Turbulence
……
Part II Experimental Approach to Fundamental Problems in Turbulence
Part III Turbulence Modeling and Numerical Methods
Part IV Geophysical, Astrophysical and Complex Turbulence

 


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