Professor, Department of Mechanical Engineering, and Department of Mathematics
Director, Michigan Institute for Computational Discovery & Engineering (MICDE)
krishna at umich dot edu
I am a computational scientist, and my work draws upon nonlinear physics, applied mathematics and numerical methods. A very recent interest is the development of methods for data-driven computational science. I have worked for quite a few years in mathematical biology, biophysics and materials physics. Some specific problems that I have been thinking about recently are: (1) mathematical models of patterning and morphogenesis in developmental biology, (2) mathematical and physical modeling of tumor growth, (3) mechano-chemically driven phenomena in materials, such as phase transformations and stress-influenced mass transport. For more details follow the link below to my group's home page.
Honors and awards
- Alexander von Humboldt Research Fellowship, 2005-2006
- Presidential Early Career Award for Scientists and Engineers, 2004
- Department of Energy Early Career Award for Scientists and Engineers, 2004
Courses: open access and on-campus
On May 2 2017, we launched our second Massively Open Online Class: Introduction to Continuum Physics on the edX platform. Try out its novel "collaboration in the Cloud" feature for continuum physics assignment problems!
On December 5 2016, we relaunched a Massively Open Online Class on Finite Element Methods on the Coursera platform. Take a look!
Coming soon: A third MOOC on Advanced Continuum Physics, also on EdX.
Here are links to two series of recorded lectures that are openly available, and are being updated on a regular basis:
- Lectures on Continuum Physics on YouTube
- Lectures on Continuum Physics on open.michigan
- Introduction to Finite Element Methods on YouTube
- Introduction to Finite Element Methods on open.michigan
Classes that I either commonly teach or have taught at University of Michigan
- ME605: Advanced Finite Element Methods (advanced graduate level)
- ME599: Multiphysics Phenomena at Microscales (rarely offered, advanced graduate)
- ME511: Theory of Solid Continua (Continuum Mechanics, entry-level graduate)
- ME505: Finite Element Methods (entry-level graduate)
- ME382: Mechanical Behavior of Materials (junior year)