SNU Library Search for 'su:"Prof. Sreenivas Jayanti"'

Computational Fluid Dynamics: Transformation of the governing equations; Illustration for the Laplace equation; Appearance and significance of cross -derivative terms; Concepts of structured and unstructured grids.

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Finite vol ume method for complicated flow domain; Illustration for the case of flow through a duct of triangular cross -section.

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Finite volume method for the general case

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Generation of a structured grid for irregular flow domain; Algebraic methods; Elliptic grid generation method

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Unstructured grid generation; Domain nodalization; Advancing front method for triangulation

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Delaunay triangulation method for unstructured grid generation

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Co -located grid approach for irregular geometries; Pressure correction equation for a co -located structured grid; Pressure correction equation for a co-located unstructured grid.

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Motivation for CFD and Introduction to the CFD approach

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Illustration of the CFD approach through a worked out example

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Eulerian approach, Conservation Equation, Derivation of Mass Conservation Equation and Statement of the momentum conservation equation

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Forces acting on a control volume; Stress tensor; Derivation of the momentum conservation equation ; Closure problem; Deformation of a fluid element in fluid flow

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Kinematics of deformation in fluid flow; Stress vs strain rate relation; Derivation of the Navier-Stokes equations

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Equations governing flow of incompressible flow; Initial and boundary conditions; Wellposedness of a fluid flow problem

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Equations for some simple cases; Generic scalar transport equation form of the governing equations; Outline of the approach to the solution of the N -S equations.

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: cut out the first 30s; Spatial discretization of a simple flow domain; Taylor�s series expansion and the basis of finite difference approximation of a derivative; Central and one-sided difference approximations; Order of accuracy of finite difference ap

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Finite difference approximation of pth order of accuracy for qth order derivative; cross -derivatives; Examples of high order accurate formulae for several derivatives

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: One -sided high order accurate approximations; Explicit and implicit formulations for the time derivatives

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Numerical solution of the unsteady advection equation using different finite difference approximations

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Need for analysis of a discretization scheme; Concepts of consistency, stability and convergence and the equivalence theorem of Lax ; Analysis for consistency

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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Computational Fluid Dynamics: Statement of the stability problem; von Neumann stability analysis of the first order wave equation

By Jayanti, Sreenivas.
Madras Indian Insitiute of Technology

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