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AKTU Computational Fluid Dynamics (BME062) Syllabus PDF – B.Tech 3rd Year

Computational Fluid Dynamics BME062

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  • Semester 6
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Official AKTU syllabus of Computational Fluid Dynamics (BME062) for B.Tech 3rd Year – 3 credits, L-T-P 3-0-0. Read the unit-wise course content, course outcomes, evaluation pattern and recommended books online, or download the PDF.

Syllabus — Computational Fluid Dynamics

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BME062 · 3 credits · L-T-P 3-0-0

The student will be able toBloom’s Taxonomy
CO1Understand the classification of PDEs, governing equationsK2
CO2Understand the basic principles of computational methodsK2
CO3Understand Solution algorithms and various discretization schemes.K2
CO4Solve engineering problems using CFD softwareK3
CO5Understand the classification of PDEs, governing equationsK2

Unit‐1 (12- Hours) Introduction and Basic Concepts:

Introduction of CFD, Types of fluids and basic equations of flow, Mass Conservation, Newton’s second law of motion, Fluid flow governing equations, Navier– stokes equation, Boundary layer equations, Expanded form of Navier-stokes equations, Conservation of energy principle, Special form of energy equation, Classification of second order partial differential equations, Initial and Boundary conditions, Governing equations in generalized coordinates, Review of essentials of fluid dynamics.

Unit‐2 (10-Hours) Differential Equations and Discretisation Elementary Finite Difference Equations, Basic aspects of finite difference equations, errors and stability analysis, discretization, Taylor’s series expansion, difference equation: explicit and implicit approach, Application to heat conduction and convection, problems on one dimension steady state and unsteady state conduction.

Unit‐3 (06-Hours) Grid Transformation Introduction, general transformation equations, matrices and Jacobean, transformed version of governing equation particularly suited for CFD, compressed grids, elliptic grid generation, adaptive grids Unit‐4 (08-Hours) Introduction to finite element philosophy Basics of finite element method, stiffness matrix, Isoperimetricelements, Formulation of finite elements for flow and heat transfer problems.

Unit-5 (07-Hours)

Introduction to finite volume philosophy: Integral approach, discretization and higher order schemes, Application to complex geometry.

Reference Books:-

  1. Computational Fluid Dynamics the Basics with Applications, John D Anderson, Jr., McGraw Hill Book Company.
  2. An Introduction to Computational Fluid Dynamics: The Finite Volume Method, H K Versteeg, W Malalasekera, Pearson Education Ltd.
  3. Introduction to Computational Fluid Dynamics, Anil W Date, Cambridge University Press.
  4. Numerical Heat Transfer and Fluid Flow, Suhas V Patankar, Hemisphere Publishing Co.
  5. Computational Fluid Dynamics: A Practical Approach, Jiyuan Tu, Guan Heng Yeoh, Chaoqun Liu, Elsevier Principles of Computational Fluid dynamics, Pieter Wesseling, Springer International Edition
  6. Fundamentals of Computational Fluid Dynamics, Tapan K. Sengupta, Universities Press. Introduction to Fluid Mechanics, Edward J Shaughnessy, Jr., Ira M Katz, Oxford University – VI: Departmental Elective – III Specialization – Design Engineering

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