Atmospheric Turbulence
Code | Completion | Credits | Range |
---|---|---|---|
W12G002 | ZK | 3P+0C |
- Garant předmětu:
- Lecturer:
- Tutor:
- Supervisor:
- Department of Fluid Dynamics and Thermodynamics
- Synopsis:
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Introduction- definition of turbulence, history, characteristics.
Flow kinematics - dynamical system (Lorenz model), Cellular Automata Model, kinetic theory, continuum.
Statistical description of turbulence, Reynolds conditions, equations of motion, continuity equation - shallow water approximation, closure problem, higher order correlation tensor, theory of turbulence.
Homogeneous and isotropic turbulence - characteristics, correlation tensor, equations of motion.
Turbulent diffusion - Lagrangian analysis
Turbulence models - algebraic (Prandtl´s momentum transfer theory, Taylor's vorticity transport theory, Von Kármán´s similarity hypothesis) one-point turbulence models (k-epsilon model)
- Requirements:
- Syllabus of lectures:
-
Introduction- definition of turbulence, history, characteristics.
Flow kinematics - dynamical system (Lorenz model), Cellular Automata Model, kinetic theory, continuum.
Statistical description of turbulence, Reynolds conditions, equations of motion, continuity equation - shallow water approximation, closure problem, higher order correlation tensor, theory of turbulence.
Homogeneous and isotropic turbulence - characteristics, correlation tensor, equations of motion.
Turbulent diffusion - Lagrangian analysis
Turbulence models - algebraic (Prandtl´s momentum transfer theory, Taylor's vorticity transport theory, Von Kármán´s similarity hypothesis) one-point turbulence models (k-epsilon model)
- Syllabus of tutorials:
- Study Objective:
- Study materials:
- Note:
- Further information:
- No time-table has been prepared for this course
- The course is a part of the following study plans: