| Seth
Lichter
Professor
Dept.
of Mechanical Engineering
Northwestern University
2145 Sheridan Road, Rm. L396
Evanston, IL 60208-3111, USA
TEL:
847-467-1885
FAX: 847-491-3915
s-lichter@northwestern.edu
link
to research site
AB
Mechanical Engineering, Harvard (1973) MS(1975)
PhD Mechanical Engineering, Massachusetts Institute of Technology(1982)
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Honors and Awards
- Office of Naval Research Young Investigator Award
- Clemens Herschel Prize for Excellence in Engineering
Research: Fluid Dynamics, Hamiltonian Systems and Protein
Folding
The
guiding principle in our research is simplicity. We are drawn
to problems which are so complex that others study them using the
most advanced and sophisticated numerical approaches. What
we try to do, is find simple analytical solutions for these unwieldy
problems. Actually, we often don’t seek to find a solution,
just as much of one as possible. For computers are very efficient
at finding a solution once they are brought in the close vicinity
of a solution. Computers are hugely inefficient at finding
a solution if they have little information on where to search for
the solution. So, our analysis seeks to provide, if not the
full solution, then to provide 50% or even just 10% of the solution
so as to allow numerical solutions to start with a good idea as
to where to go to find the complete solution. With this partial
information as initial condition, numerical schemes are vastly faster.
For example, the usual computer routines for finding protein structures
may take many days or months. But, with some of our analytical
advice, we hope, that this time can be reduced to hours or minutes.
We
have applied this basic philosophy of looking for simple analytic
solutions to complex problems in the areas of turbulence, many-body
problems, slip of liquids over solids, and protein folding.
In the classroom
Next
year, I’ll be teaching a new course on Modeling
Energy in Society. As you know,
energy can neither be created nor destroyed.
So, there’s always enough energy!
But, it has to be processed and distributed.
This course treats the role of energy as a causative agent
in the growth of society throughout history and how communities,
held together by available energy, further enhance their growth
and well-being by creating efficient energy infrastructures.
Rather than just reading about this fascinating and critical
history, we will be formulating mathematical models and running
numerical simulations to discover just how energy and society interact.
I
teach an undergraduate course on Molecular Motors in
Biology. This course grew out of
an interest of mine in the dynamics of proteins.
Check out the course web page which has interactive applets
showing how polymers grow and molecular motors move.
http://www.mech.northwestern.edu/courses/389.S02/mmpage.html
I
also teach a graduate-level course on Nonlinear Dynamics.
This is an interdisciplinary course, one of the few at the
university (perhaps the only one!) which is cross-listed in eight
departments both here in the Engineering
School as well
as in the School
of Arts and
Sciences. Not only do we get to learn
new techniques for solving equations, the students, appropriate
to their diverse backgrounds, apply these techniques to a range
of applications from looking at the spiral patterns on cacti to
modeling global warming. See a few of
the topics we’ve studied by clicking here.
Cell
Division - Tyson Model
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It has been known for a while that there is a pattern of misunderstanding
among students in introductory science classes (e.g. see “A
Guide to Introductory Physics Teaching,” by A. B. Arons or
C. Singh, in Am. J. Phys. 69: 885 (2001)).
In particular, it is found that for each subject, there is
a set of conceptual errors that persist from year to year.
(Much like, as I have found from my 6-year old, that jokes
that I learned in first grade, are still being learned in first
grade.) So, rather than ignore these
persistent errors year after year, teaching can be made more effective
if these difficulties are tabulated and directly addressed.
An undergraduate and I went through the material in my undergraduate
course on Thermodynamics and Statistical Mechanics.
We uncovered where and why confusion arose.
We then formulated a teaching plan which directly addresses
potential misunderstandings. This is
an ongoing project of mine in this course.
With each year, my list of conceptual potholes gets more
complete and I can better steer the course around them.
A
group of us in the Mechanical Engineering Department, got together
a few years ago, and recognizing the potential for growth of new
technologies relying on fluid flows through extremely small devices,
established a sequence of three courses dealing with small-scale
flows. My course deals with the smallest
possible scales, Molecular-Scale Fluid Dynamics.
Selected publications
When is a 1-dimensional lattice small? (with C.Y. Lin, S.N. Cho,
and C. G. Goedde) Phys. Rev. Ltrs. 82: 259-262 (1999).
Unsteady Wetting on a Rough Surface due to Electrically Altered
Surface Tension (with Y-Y Perng) J. Colloid Interface Sci. 217:119-127
(1999).
Interacting Vortex and Vortex Layer: How Length Scale Affects
Entrainment and Ejection (with O. V. Atassi & A. J. Bernoff)
AIAA J. 36: 924-928 (1998).
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