Text:		Optimal MODIFIED CONTINUOUS Galerkin CFD,  (2014)
References:	1.	Wilcox, Turbulence Modeling for CFD,  (2006)
	2.	Pope, Turbulent Flows,  (2000)
	3.	John, Large Eddy Simulation of Turbulent Incompressible Flows,  2004)
	4.	Cebeci & Smith, Analysis of Turbulent Boundary Layers,  (1974)
	5.	Sekachev et al, J. Computational Physics,  (2014)
	6.	Tannehill,  Anderson & Pletcher,Computational Fluid Mechanics and Heat Transfer , (1997)

TFD. TURBULENT FLUID DYNAMICS:      introduction, the physics of turbulence
CFD. COMPUTATIONAL FLUID DYNAMICS:      advanced level topical CFD tutorial
CST. COMPUTATIONAL SPECTRAL THEORY:      CFD algorithm error mechanisms, spectral tutorial
PNS. STEADY PARABOLIC NAVIER-STOKES:      incompressible unidirectional flow, RaNS turbulence closure modeling
PPNS. PRESSURE PROJECTION UNSTEADY NAVIER-STOKES:      time-accurate unsteady incompressible weak form CFD algorithm
TFC. TURBULENCE FARFIELD CHARACTERISTICS:      Similarity solutions, MLT closure, issues with farfield unidirectional  flows
RaNS. TIME AVERAGED NS CLOSURE:      single- and two-equation closure models, nearfield/farfield characterization
CNS. COMPRESSIBLE NAVIER_STOKES:      Favre-averaged NS, PDE closure issues, law of the wall
ASM. ADVANCED TOPICS IN REYNOLDS STRESS CLOSURE:      linear, non-linear, algebraic and PDE transport Ret closure models
BRaNS. BEYOND REYNOLDS AVERAGED NAVIER STOKES:      DNS, space filtering, LES, BCs, DES
MMFD. MATHEMATICS & MECHANICS OF CHAOTIC FLUID DYNAMICS:      statistical description of turbulence, random processes, fields
LES. LARGE EDDY SIMULATION:      space filtered NS, convolution, tensor quadruple, spectral descriptions,      closure models
CLES. LES THEORY COMPLETIONS:      weak forms, error mechanisms, theory approximations, algorithms
CFDLES. RATIONAL LES (RLES) THEORY REPRISE      RLES theory unresolved issues, auxiliary problem BCs,      subfilter scale tensor/vector dissipation
AUX1. LES ANALYTICAL CLOSURE (arLES) THEORY      RLES + mPDE theory union, tensor/vector quadruple analytical closure,      perturbation theory ordered state variable, mGWSh + TS algorithm,      laminar Re validation, mesh adequacy diagnostics
AUX2. arLES THEORY WELL-POSED ON BOUNDED DOMAINS      BCE integrals, distribution sense extensions, Dirichlet BCs resolution,      AD-GWSh-DBC algorithm, theory measure constraint,      laminar-turbulent transition validation, diagnostics
SUM. SUMMARY:      at the time (2006) course summary

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