BE Automobile Engineering Semester 7 (BE Fourth Year)University of Mumbai
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# Computational Fluid Dynamics Semester 7 (BE Fourth Year) BE Automobile Engineering University of Mumbai Topics and Syllabus

SubjectComputational Fluid Dynamics
CBCGS [2019 - current]
CBGS [2015 - 2018]
Old [2000 - 2014]

## Topics with syllabus and resources

100.00 Module 1
101.00 Introduction
• What is CFD, Scope and Application of CFD,
• Methods of Predictions like Experimental and theoretical,
• Working of Commercial CFD Softwares,
• Solution methodology-Preprocessing,
• Solver, Post processing
200.00 Module 2
201.00 Mathematical Description of Physical Phenomenon
• Differential Equations, Meaning of Differential equation,
• The Continuity Equation,
• A Momentum equation,
• The Energy Equation,
• The General Differential Equation,
• Boundary Conditions,
• Initial and Boundary Conditions,
• Initial and Boundary Value problems
300.00 Module 3
301.00 Grid Generation and Discretization Methods
• Structured and unstructured Grids: O-type, H-type, C-type of Structured Grid Generation, Mesh Adaptation.
• The Nature of Numerical Methods: The Discritization Concept, The Structure of the Discritization Equation.
• Methods of Deriving the Discretization Equations,
• Taylor-Series Formulation,
• Variational Formulation,
• Method of Weighted Residuals,
• Control Volume Formulation
400.00 Module 4
401.00 Heat Conduction, Convection and Diffusion
• Two and Threedimensional Situations,
• Over relaxation and Under relaxation,
• Steady Onedimensional and Two Dimensional Convection-Diffusion,
500.00 Module 5
501.00 Incompressible Fluid Flow
• Governing Equations, Stream FunctionVorticity Method,
• Determination of Pressure for Viscous Flow,
• The SIMPLE, SIMPLER Algorithm,
• Introduction to Turbulence Modeling,
• Basic Theories of Turbulence,
• The Time-Averaged Equations for Turbulent Flow
600.00 Module 6
601.00 Finite Volume Methods
• FVM solutions to steady one,
• two and three dimensional diffusion problems and unsteady one and two dimensional diffusionproblems,
• FVM solutions to convection-diffusion problems - one and twodimensional,