Serial Number
95024
Course Number
ESOE7035
Course Identifier
525 M2730
No Class
- 3 Credits
Elective
GRADUATE INSTITUTE OF ENGINEERING SCIENCE
GRADUATE INSTITUTE OF ENGINEERING SCIENCE
Elective- SHIU-WU CHAU
- View Courses Offered by Instructor
COLLEGE OF ENGINEERING DEPARTMENT OF ENGINEERING SCIENCE OCEAN
chausw@ntu.edu.tw
- 工學院工程科學與海洋工程學系系館214室
3366-5767
- Thu 7, 8, 9
DEPT. OF ENGINEERING SCIENCE AND OCEAN ENGINEERING 204 (工科204)
Type 1
20 Student Quota
NTU 20
Specialization Program
Computational Science
- English
- NTU COOL
- Core Capabilities and Curriculum Planning
- NotesThe course is conducted in English。
NTU Enrollment Status
Loading...- Course DescriptionThis lecture starts with the basic concepts of fluids, flows and heat transfer. The components and properties as well as the limitations of numerical methods are then addressed, where different discretization approaches are examined. The fundamental principles of finite difference methods and finite volume methods are subsequently introduced followed by the investigation of various approaches for solving the linear equation systems. The time-marching methods for unsteady flow and heat transfer problems are surveyed, whereas the solution methods for the Navier-Stoke equations are demonstrated. The turbulent and compressible flow problems are also discussed together with the grid issues arising from complex geometries. The strategies for improving the computational efficiency and accuracy are reviewed. Hand-on hours of PDE solver platform and commercial CFD software are employed to the application of the principles of finite volume methods to the fluid dynamics and heat transfer problems.
- Course ObjectiveStudents are targeted to understand the fundamental principles of the finite volume methods and to be capable of applying the finite volume methods to the fluid dynamics and heat transfer problems.
- Course Requirementprogramming language, numerical analysis, fluid mechanics, heat transfer
- Expected weekly study hours after class6 hours
- Office Hour
Please make your appointment with EMAIL.
*This office hour requires an appointment - Designated Reading1. F. Moukalled, L. Mangani, M. Darwish, The finite volume method in computational fluid dynamics: an advanced introduction with OpenFOAM, Springer, 2016. 2. Pradip Dutta and Suman Chakraborty, Finite-Volume Method for Numerical Simulation: Fundamentals, CRC press, 2012. 3. Randall J. LeVeque, Finite volume methods for hyperbolic problems, Cambridge University Press, 2002. 4. Joe E. Thompson, Z.U.A. Warsi and C. Wayne Mastin, Numerical Grid Generation: Foundations and Applications, Elsevier, 1985. 5. Dale Arden Anderson, John C. Tannehill, Richard H. Pletcher, Computational Fluid Dynamics and Heat Transfer, Hemisphere Publishing, 1984.
- ReferencesJoel H. Ferziger, Milovan Perić, Robert L. Street, Computational Methods for Fluid Dynamics, 4th ed., Springer, 2020.
- Grading
50% Homework
Formula derivation and sample program revision.
50% Term Project
Case study using CFD software
- Adjustment methods for students
Adjustment Method Description Teaching methods Provide students with flexible ways of attending courses
Assignment submission methods Extension of the deadline for submitting assignments
Mutual agreement to present in other ways between students and instructors
Exam methods Final exam date postponement
Others Negotiated by both teachers and students
- Course Schedule
2/22Week 1 2/22 Basic Concepts of Fluid Flow 2/29Week 2 2/29 Introduction to Numerical Methods 3/7Week 3 3/7 Introduction to Numerical Methods 3/14Week 4 3/14 Finite Difference Methods 3/21Week 5 3/21 Cancelled 3/28Week 6 3/28 Finite Volume Method 4/4Week 7 4/4 University Holiday. No Meeting. 4/11Week 8 4/11 Solution of Linear Equation Systems 4/18Week 9 4/18 Solution of Linear Equation Systems 4/25Week 10 4/25 Methods for Unsteady Problems 5/2Week 11 5/2 Methods for Unsteady Problems 5/9Week 12 5/9 Solution of the Navier-Stokes Equation 5/16Week 13 5/16 Solution of the Navier-Stokes Equation 5/23Week 14 5/23 Company Visit 5/30Week 15 5/30 Solution of the Navier-Stokes Equation 6/6Week 16 6/6 Term Project Workshop