University of Mumbai Syllabus For Semester 6 (TE Third Year) Computational Fluid Dynamics: Knowing the Syllabus is very important for the students of Semester 6 (TE Third Year). Shaalaa has also provided a list of topics that every student needs to understand.
The University of Mumbai Semester 6 (TE Third Year) Computational Fluid Dynamics syllabus for the academic year 2022-2023 is based on the Board's guidelines. Students should read the Semester 6 (TE Third Year) Computational Fluid Dynamics Syllabus to learn about the subject's subjects and subtopics.
Students will discover the unit names, chapters under each unit, and subtopics under each chapter in the University of Mumbai Semester 6 (TE Third Year) Computational Fluid Dynamics Syllabus pdf 2022-2023. They will also receive a complete practical syllabus for Semester 6 (TE Third Year) Computational Fluid Dynamics in addition to this.
University of Mumbai Semester 6 (TE Third Year) Computational Fluid Dynamics Revised Syllabus
University of Mumbai Semester 6 (TE Third Year) Computational Fluid Dynamics and their Unit wise marks distribution
University of Mumbai Semester 6 (TE Third Year) Computational Fluid Dynamics Course Structure 2022-2023 With Marking Scheme
| # | Unit/Topic | Weightage |
|---|---|---|
| 100 | Introduction | |
| 200 | Preliminary Computational Techniques | |
| 300 | Theoretical Background | |
| 400 | Weighted Residual Methods | |
| 500 | Steady Problems | |
| 600 | One-dimensional Diffusion Equation | |
| 700 | Multidimensional Diffusion Equation | |
| 800 | Linear Convection-dominated Problems | |
| Total | - |
Syllabus
- Advantages of Computational Fluid Dynamics, Typical Practical Applications,Equation Structure, Overview of CFD
- Discretisation, Approximation to Derivatives, Accuracy of the Discretisation Process, Wave Representation, Finite Difference Method
- Convergence, Consistency, Stability, Solution Accuracy, Computational Efficiency
- General Formulation, Finite Volume Method, Finite Element Method and Interpolation, Finite Element Method and the Sturm-Liouville Equation
- Nonlinear Steady Problems, Newtons Method, Direct Linear Method, Thomas Algorithm
- Explicit Methods, Implicit Methods, Boundary and Initial Conditions, Method of Lines
- Two-Dimensional Diffusion Equation, Multidimensional Splitting Schemes, Splitting Schemes and the Finite Element Method, Neumann Boundary Conditions
- One-Dimensional Linear Convection Equation, Numerical Dissipation and Dispersion, Steady Convection-Diffusion Equation, One Dimensional Transport Equation, Two-Dimensional Transport Equation
