Fluid Mechanics
Course content
Fluid mechanics is concerned with moving and stationary fluids.
Given that the vast majority of the mass in the universe exists in a fluid state, the importance of fluid mechanics cannot be overstated.
We build on the concepts of classical mechanics and thermodynamics, and develop the mathematical and numerical framework to understand the behavior of fluids, from molecular to astronomical scales. This is one of the more challenging - but ultimately rewarding - BSc level courses, because the equations are fundamentally nonlinear, and we rely heavily on vector algebra. As a result, upon successful completion of the course, the student will develop the necessary command of mathematical and numerical methods for handling nonlinear partial differential equations, as well as physical intuition about how to deal with moving and deforming parcels of fluids.
Specifically, we begin by discussing the basic properties of fluids and gases, then apply thermodynamics and conservation laws to arrive at the Navier Stokes equations. With their help we explore the behavior of fluids under different conditions, with a special focus on concepts relevant in biology, oceanography and complex systems theory: turbulence, vorticity dynamics, boundary layers, instability and waves.
BSc Programme in Physics
The overall goal is that the student has thoroughly understood the concepts of fluid mechanics and can describe a practical problem mathematically and provide an analytical or numerical solution. In particular, she acquires the following
Skills:
- tensor algebra
- numerical implentation thereof
- applying and manipulating the Navier-Stokes equations
- an intuition about how friction, rotation and inertia affect fluids
- design of numerical experiments and visualization & interpretation of the results
Knowledge:
- basic properties of fluids and gases
- their governing thermodynamic and conservation laws
- numerical methods
- attributes of complex dynamics
Competences:
This course will provide the students with a competent background of fluid mechanics and qualify them for further studies within, among other fields, astrophysics, biophysics and geophysics. The mathematical and numerical skills will also be fundamental for further research in disciplines that rely on Big Data.
lectures, theory exercises and programming exercises
Fluid Mechanics, Kundu et al., Academic Press
Classical Mechanics
Introduction to Python
Vector algebra
- ECTS
- 7,5 ECTS
- Type of assessment
-
On-site written exam, 3 hours under invigilationContinuous assessment
- Type of assessment details
- The exam questions will require the student to convert a real
life problem
into a set of partial differential equations and, solve them, and then provide
a discussion of the solution.
A student passes if they collect 50 out 100 possible points.
60 points can be obtained from the 3h written exam, and 40 points from the homework sets (biweekly, 4 sets, 10 points each). - Aid
- Without aids
- Marking scale
- passed/not passed
- Censorship form
- No external censorship
Several examiners
- Re-exam
-
Same as regular written exam, counts 60% of the final grade.
The student can choose to use point from the homework sets for the final 40%, or submit new set no later than 3 weeks before the re-exam.
Criteria for exam assessment
See learning goals
Single subject courses (day)
- Category
- Hours
- Lectures
- 48
- Preparation
- 131
- Exercises
- 24
- Exam
- 3
- English
- 206
Kursusinformation
- Language
- English
- Course number
- NFYB21003U
- ECTS
- 7,5 ECTS
- Programme level
- Bachelor
- Duration
-
1 block
- Placement
- Block 3
- Schedulegroup
-
A
- Capacity
- No limitation – unless you register in the late-registration period (BSc and MSc) or as a credit or single subject student.
- Studyboard
- Study Board of Physics, Chemistry and Nanoscience
Contracting department
- The Niels Bohr Institute
Contracting faculty
- Faculty of Science
Course Coordinators
- Amin Doostmohammadi (14-697474787972746d66727266696e4573676e33707a336970)
- Markus Jochum (7-726f74686d7a724573676e33707a336970)
Teacher
Markus Jochum
Amin Doostmohammadi
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Kursusinformation for indskrevne studerende