Computational Fluid Dynamics Syllabus for B.Tech 8th sem is covered here. This gives the details about credits, number of hours and other details along with reference books for the course.<\/p>\n
The detailed syllabus for Computational Fluid Dynamics B.Tech (R13) eightsem is as follows<\/p>\n
OBJECTIVES:<\/strong><\/p>\n UNIT I : GOVERNING EQUATIONS AND BOUNDARY CONDITIONS<\/strong> \u00a0[8 hours] UNIT II : FINITE DIFFERENCE AND FINITE VOLUME METHODS FOR DIFFUSION<\/strong> [8 hours] UNIT III : FINITE VOLUME METHOD FOR CONVECTION DIFFUSION<\/strong> \u00a0 \u00a0\u00a0[10 hours] Download iStudy<\/a> Android<\/a> App for complete Anna University syllabus, results, timetables and all other updates. There are no ads and no pdfs and will make your life way easier.<\/a><\/strong><\/p>\n TOTAL: 45 PERIODS <\/strong><\/p>\n OUTCOMES<\/strong>: Upon completion of this course, the students can able<\/p>\n TEXT BOOKS:<\/strong><\/p>\n REFERENCES:<\/strong><\/p>\n\n
\nBasics of computational fluid dynamics \u2013 Governing equations of fluid dynamics \u2013 Continuity, Momentum and Energy equations \u2013 Chemical species transport \u2013 Physical boundary conditions \u2013 Time-averaged equations for Turbulent Flow \u2013 Turbulent\u2013Kinetic Energy Equations \u2013 Mathematical behaviour of PDEs on CFD – Elliptic, Parabolic and Hyperbolic equations.<\/p>\n
\nDerivation of finite difference equations \u2013 Simple Methods \u2013 General Methods for first and second order accuracy \u2013 Finite volume formulation for steady state One, Two and Three -dimensional diffusion problems \u2013Parabolic equations \u2013 Explicit and Implicit schemes \u2013 Example problems on elliptic and parabolic equations \u2013 Use of Finite Difference and Finite Volume methods.<\/p>\n
\nSteady one-dimensional convection and diffusion \u2013 Central, upwind differencing schemes properties of discretization schemes \u2013 Conservativeness, Boundedness, Transportiveness, Hybrid, Power-law, QUICK Schemes.<\/p>\n\n
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