| Time/place: |
Lecture
(eKVV):
Mon 08:30-10:00 (in D01-249)
→ link to the Zoom meeting room
(meeting ID: 990 7019 1482; password sent by email)
Tutorials
(eKVV):
Wed 9:00-10:00 (in D6-135)
→ link to the Zoom meeting room
(meeting ID: 972 4826 8147; password sent by email)
Instructor: Nicolas Borghini (borghini at physik dot uni-bielefeld dot de)
E6-123
Tutor: Nina Kersting and/or Hendrik Roch
Oral exam, registration at the end of the semester
|
| Homepage: |
http://www.physik.uni-bielefeld.de/~borghini/Teaching/Hydro-I/
|
| News: |
no lecture on June 1st (Whit Monday)
|
| Prerequisites: |
Classical mechanics, Thermodynamics & Statistical physics
(Theoretische Physik I, III)
|
| Literature: |
* Faber: Fluid dynamics for physicists
* Fließbach: Lehrbuch zur theoretischen Physik:
Band I: Mechanik
* Guyon, Hulin, Petit, Mitescu: Physical hydrodynamics
* Landau & Lifshitz: Course of theoretical physics:
Vol. 6: Hydrodynamics
|
| Content: |
Basic notions on continuum media
(summary slides)
April 20 Continuum hypothesis; local thermodynamic equilibrium
April 27 Lagrangian and Eulerian descriptions; mechanical stress
Kinematics of deformable bodies
(summary slides)
May 4 Motion of a fluid element; classification of fluid flows
Fundamental equations of non-relativistic fluid dynamics (1)
(summary slides)
May 11 Reynolds transport theorem; conservation of mass
May 18 Perfect fluid: Euler equation; energy conservation
Simple inviscid non-relativistic flows
May 25 Hydrostatics; steady flows of a perfect fluid
(summary slides)
(June 1) Vortex dynamics in a perfect fluid
(summary slides)
Fundamental equations of non-relativistic fluid dynamics (2)
(summary slides)
June 8 Navier-Stokes equation
June 15 Energy conservation and entropy balance in a Newtonian fluid
Simple flows of a Newtonian fluid
June 15 Statics of a Newtonian fluid; simple steady laminar incompressible viscous flows (1)
June 22 Simple steady laminar incompressible viscous flows (2); dimensional similarity
→ further reading: Viscous electron fluids
June 29 Flows at low Reynolds number
→ further reading: Life at low Reynolds number
Waves and turbulence
July 6 Sound waves; shock waves
July 13 Introduction to turbulence: phenomenology; Reynolds decomposition
|
| Links: |
* Illustrative videos by the (US) National Committee for Fluid Mechanics Films;
you can also check the accompanying film notes
* Further fluid mechanics movies are available here
* Online version of the NIST Handbook of mathematical functions
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