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Thursday, February 27, 2014

EY7009 COMPUTATIONAL FLUID DYNAMICS FOR ENERGY Syllabus

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Anna University Syllabus - Anna University ME Syllabus

EY7009 COMPUTATIONAL FLUID DYNAMICS FOR ENERGY Syllabus | Anna University ME Energy Engineering Second Semester Syllabus Regulation 2013. Below is the Anna University 2013 Regulation Syllabus for 2nd Semester for ME Energy engineering, Textbooks, Reference books, Exam portions, Question Bank, Previous year question papers, Model question papers, Class notes, Important 2 marks, 8 marks, 16 marks topics. 
It is applicable for all students admitted in the Academic year 2013-2014 onwards for all its Affiliated institutions in Tamil Nadu.


Anna University Chennai Syllabus

EY7009 COMPUTATIONAL FLUID DYNAMICS FOR ENERGY L T P C SYSTEMS 3 0 0 3
AIM :
This course aims to introduce numerical modeling and its role in the field of heat and fluid flow, it will
enable the students to understand the various discretisation methods and solving methodologies and
to create confidence to solve complex problems in the field of heat transfer and fluid dynamics
OBJECTIVES:
1. To understand the method of modelling the flow and heat transfer phenomenon.
2. To develop finite difference and finite volume discretized forms of the CFD equations.
3. To understand the various numerical schemes to solve convection and diffusion equations.
UNIT I INTRODUCTION 10
Numerical simulation – Advantages, Methods of classification of PDE’s, Elliptic, parabolic and
hyperbolic equations, Initial and boundary conditions, Discretisation Methods, Finite Difference
Expressions from Taylor’s series, Uniform and non-uniform Grids - Numerical Errors, Grid
Independence Test.
UNIT II CONSERVATION EQUATION 10
Mass, Momentum and Energy Equation three dimensions, Eulerian and Lagrangian Approach,
Equation of State, Navier’s Strokes equation, Differential and Integral form of general transport
equations.
26
UNIT III CONDUCTION HEAT TRANSFER 10
Steady one-dimensional conduction, Two and three dimensional steady state problems, Transient
one-dimensional problem, Two-dimensional Transient Problems - Finite difference and Finite Volume
approach
UNIT IV INCOMPRESSIBLE FLUID FLOW 10
Stream Function – Vorticity methods, Finite volume methods for Convection and diffusion problem –
Central difference scheme, Upwind scheme, Hybrid scheme – Assessment of each scheme -
Solution algorithm for pressure – velocity – coupling in steady flows - SIMPLE Procedure of Patankar
and Spalding, SIMPLER and PISO Algorithm.
UNIT V TURBULENCE MODELS 5
Algebraic Models – One equation model, K – є Models, Standard and High and Low Reynolds
number models, Prediction of fluid flow and heat transfer using standard codes
TOTAL: 45 PERIODS
OUTCOME:
Student will be able to apply the concept of computational fluid dynamics in the Energy systems to
predict the actual performance
REFERENCES
1. Muralidhar, K., and Sundararajan, T., “Computational Fluid Flow and Heat Transfer”, Narosa
Publishing House, New Delhi, 1995.
2. Ghoshdasdidar, P.S.,“Computer Simulation of flow and heat transfer” Tata McGraw-Hill
Publishing Company Ltd., 1998.
3. Subas, V.Patankar “Numerical heat transfer fluid flow”, Hemisphere Publishing Corporation,
1980.
4. Taylor, C and Hughes, J.B. “Finite Element Programming of the Navier-Stokes Equation”,
Pineridge Press Limited, U.K., 1981.
5. Anderson, D.A., Tannehill, J.I., and Pletcher, R.H., “Computational fluid Mechanics and Heat
Transfer “ Hemisphere Publishing Corporation, New York, USA,1984.
6. Fletcher, C.A.J. “Computational Techniques for Fluid Dynamics 1” Fundamental and General
Techniques, Springer – Verlag, 1987.
7. Fletcher, C.A.J. “Computational Techniques for fluid Dynamics 2” Specific Techniques for
Different Flow Categories, Springer – Verlag, 1987.

8. Bose, T.X., “Numerical Fluid Dynamics” Narosa Publishing House, 1997.

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