Analysis of Transport Phenomena: Mathematical Formulation offered by MIT University
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- Estd. 1861
Analysis of Transport Phenomena: Mathematical Formulation at MIT University Overview
Analysis of Transport Phenomena: Mathematical Formulation
at MIT University
Gain a comprehensive overview of Mathematical Formulation
Duration | 4 weeks |
Total fee | ₹4,885 |
Mode of learning | Online |
Course Level | UG Certificate |
Analysis of Transport Phenomena: Mathematical Formulation at MIT University Highlights
Analysis of Transport Phenomena: Mathematical Formulation
at MIT University
- Earn a certificate after completion
Analysis of Transport Phenomena: Mathematical Formulation at MIT University Course details
Analysis of Transport Phenomena: Mathematical Formulation
at MIT University
What are the course deliverables?
- Formulation of continuum models and their exact and approximate solution
- Scaling, dimensional analysis, and similarity solutions
- Perturbation methods, matched asymptotic expansions
- Fourier series, eigenfunction expansions
- Fluid dynamics, waves, capillary phenomena, and instabilities
- Forced and natural convection
- Phase transformations and electrochemical transport
More about this course
- In these MOOCs, you will learn to formulate mathematical models of transport phenomena based on partial differential equations and to solve them by pencil and paper
- You will also learn the art of approximation—how to obtain useful solutions by simplifying a model without sacrificing the key physics
- Applications include heat and mass transfer, fluid flow, waves, hydrodynamic instabilities, convection, phase transformations and electrochemical transport
Analysis of Transport Phenomena: Mathematical Formulation at MIT University Curriculum
Analysis of Transport Phenomena: Mathematical Formulation
at MIT University
Models
Mathematical Formulation
Scaling
Asymptotics
Series Expansions
Fluid Mechanics
Convection
Nonequilibrium Thermodynamics
Electrochemical Transport
Analysis of Transport Phenomena: Mathematical Formulation at MIT University Faculty details
Analysis of Transport Phenomena: Mathematical Formulation
at MIT University
Joey Gu
Joey Gu is a Lecturer and a Digital Learning Scientist in the Department of Chemical Engineering at MIT. He received his Ph.D. in Chemical Engineering from MIT in 2019 working on models of multiphase flow in porous media, and a B.E.(Hon) in Chemical and Materials Engineering from the University of Auckland in 2013. His digital learning work spans MIT’s on-campus teaching and global MOOC offerings. Joey is a recipient of MIT’s student-nominated Teaching with Digital Technology Award in 2022.
Martin Bazant
Martin Z. Bazant is a professor of chemical engineering and applied mathematics at MIT with a background in theoretical physics (PhD, Harvard 1997). His research combines theory and experiments in electrochemical systems and transport phenomena. Current topics include water desalination, flow batteries, and electrodeposition. This work was recognized by the 2015 Alexander Kuznetsov Prize in Theoretical Electrochemistry.
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Analysis of Transport Phenomena: Mathematical Formulation
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