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Transport Phenomena II
Last Updated: 2026-02-05 15:41:17
Abstract
Numerical and analytical methods for real-world "Transport Phenomena"; atomistic understanding of transport properties based on kinetic theory and mesoscopic models; fundamentals, applications, and simulations
Objective
The teaching goals of this course are on five different levels: (1) Deep understanding of fundamentals: kinetic theory, mesoscopic models, ... (2) Ability to use the fundamental concepts in applications (3) Insight into the role of boundary conditions (4) Knowledge of a number of applications (5) Flavor of numerical techniques: finite elements, lattice Boltzmann, ...
Content
Thermodynamics of Interfaces Interfacial Balance Equations Interfacial Force-Flux Relations Polymer Processing Transport Around a Sphere Refreshing Topics in Equilibrium Statistical Mechanics Kinetic Theory of Gases Kinetic Theory of Polymeric Liquids Transport in Biological Systems Dynamic Light Scattering
Resources
Lecture Notes
The course is based on the book D. C. Venerus and H. C. Öttinger, A Modern Course in Transport Phenomena (Cambridge University Press, 2018)
Literature
1. D. C. Venerus and H. C. Öttinger, A Modern Course in Transport Phenomena (Cambridge University Press, 2018) 2. R. B. Bird, W. E. Stewart, and E. N. Lightfoot, Transport Phenomena, 2nd Ed. (Wiley, 2001) 3. Deen,W. Analysis of Transport Phenomena, Oxford University Press, 2012 4. R. B. Bird, Five Decades of Transport Phenomena (Review Article), AIChE J. 50 (2004) 273-287
General Information
- Language
- English
- Levels
- BSC , MSC
- Frequency
- Yearly recurring
Examination
- Type
- end-of-semester examination
Course Components
| Type | Title | Time & Place | Hours |
|---|---|---|---|
| lecture with exercise |
Transport Phenomena II
13:00-14:00 Vorlesung
14:15-15:15 Übungen in zwei Gruppen
15:30-16:30 Vorlesung
|
|
4 h weekly |
Offered In
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Electives (In the ‘electives’ subcategory, at least two course units must be successfully completed.)
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Electives (In the ‘electives’ subcategory, at least two course units must be successfully completed.)
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Application Area (Only necessary and eligible for the Master degree in Applied Mathematics. One of the application areas specified must be selected for the category Application Area for the Master degree in Applied Mathematics. At least 8 credits are required in the chosen application area.)
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