A new hypothesis on the anisotropic reynolds stress tensor for turbulent flows volume I :theoretical background and development of an anisotropic hybrid k-omega shear-stress transport/stochastic turbulence model

Podrobná bibliografie
Hlavní autor: Könözsy, László (Autor)
Korporativní autor: SpringerLink (Online service)
Resource Type: Electronic Resource
Jazyk:English
Vydáno: Cham Springer [2019]
Vydání:First edition.
Edice:Fluid Mechanics and Its Applications
Témata:
On-line přístup:Available for University of the Philippines Diliman via SpringerLink. Click here to access
Also available remotely for University of the Philippines Diliman via SpringerLink. Click here to access thru EZproxy
Obsah:
  • 1 Introduction
  • 1.1 Historical Background and Literature Review
  • 1.2 Governing Equations of Incompressible Turbulent Flows
  • 1.3 Summary
  • References
  • 2 Theoretical Principles and Galilean Invariance
  • 2.1 Introduction
  • 2.2 Basic Principles of Advanced Turbulence Modelling
  • 2.3 Summary
  • References
  • 3 The k-w Shear-Stress Transport (SST) Turbulence Model
  • 3.1 Introduction
  • 3.2 Mathematical Derivations
  • 3.3 Governing Equations of the k-w SST Turbulence Model
  • 3.4 Summary
  • References
  • 4 Three-Dimensional Anisotropic Similarity Theory of Turbulent Velocity Fluctuations
  • 4.1 Introduction
  • 4.2 Similarity Theory of Turbulent Oscillatory Motions
  • 4.3 Summary
  • References
  • 5 A New Hypothesis on the Anisotropic Reynolds Stress Tensor
  • 5.1 Introduction
  • 5.2 The Anisotropic Reynolds Stress Tensor
  • 5.3 An Anisotropic Hybrid k-w SST/STM Closure Model for Incompressible Flows
  • 5.4 Governing Equations of the Anisotropic Hybrid k-w SST/STM Closure Model
  • 5.5 On the Implementation of the Anisotropic Hybrid k-w SST/STM Turbulence Model
  • 5.6 Summary
  • References
  • Appendices: Additional Mathematical Derivations
  • A.1 The Unit Base Vectors of the Fluctuating OrthogonalCoordinate System
  • A.2 Galilean Invariance of the Unsteady Fluctuating VorticityTransport Equation
  • A.3 The Deviatoric Part of the Similarity Tensor.