Introduction to Finite Volume Methods II - Study24x7

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# Introduction to Finite Volume Methods II

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The Finite Volume Method (FVM) is one of the widely used numerical techniques in the scientific community and in industry as well. In this approach, the partial differential equations that represent the conservation laws to simulate fluid flow, heat transfer, and other related physical phenomena, are transformed over differential volumes into discrete algebraic equations over finite volumes (or elements or cells). Thereafter, the system of algebraic equations is solved to compute the values of the dependent variable for each of the elements to represent the physical processes.

• Total 8 Modules
• 40 Videos
• Published on 04 July, 2019

## Week 1 - Linear Solvers

• Linear solvers-I

33m
• Linear solvers-||

30m
• Linear solvers-III

31m
• Linear solvers-IV

28m
• Linear solvers-V

32m

## Week 2 - Linear solvers + Convection term discretisation

• Linear solvers-VI

28m
• Linear solvers-VII

28m
• Linear solvers-VIII

32m
• Convection term discretisation-I

29m
• Convection term discretisation-II

32m

## Week 3

• Convection term discretisation-III (Private)

30m
• Convection term discretisation-IV (Private)

29m
• Convection term discretisation-V (Private)

30m
• Convection term discretisation-VI (Private)

31m
• Convection term discretisation-VII (Private)

32m

## week 4 - Convection term discritisation + High resolution schemes

• Convection term discretisation-VIII

28m
• Convection term discretisation-IX

29m
• High Resolution Schemes-I

32m
• High Resolution Schemes-II

32m
• High Resolution Schemes-III

29m

## week 5

• High Resolution Schemes-IV

31m
• High Resolution Schemes-V

29m
• High Resolution Schemes-VI

30m
• High Resolution Schemes-V

30m
• Temporal discretisation-I

29m

## week 6 - Temporal discretisation + Discretisation of the Source Term, Relaxation and Other Details

• Temporal discretisation-II

29m
• Temporal discretisation-III

32m
• Temporal discretisation-IV

28m
• Discretisation of the Source Term, Relaxation and Other Details-I

30m
• Discretisation of the Source Term, Relaxation and Other Details-II

30m

## week 7

• Fluid Flow Computation: Incompressible Flows-I

32m
• Fluid Flow Computation: Incompressible Flows-II

28m
• Fluid Flow Computation: Incompressible Flows-III

31m
• Fluid Flow Computation: Incompressible Flows-IV

29m
• Fluid Flow Computation: Incompressible Flows-V

31m

## week 8 - Fluid Flow Computation and Some Advanced Topics

• Fluid Flow Computation: Incompressible Flows-VI

31m
• Fluid Flow Computation: Incompressible Flows-VII

28m
• Fluid Flow Computation: Incompressible Flows-VIII

32m
• Fluid Flow Computation: Compressible Flows-I

31m

31m

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