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From Yossi Farjoun's Homepage

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Revision as of 22:07, 24 November 2008

My research involves the mathematical solution of physical and biological problems, especially when asymptotic methods can be employed. I've looked at problems involving shape optimization, non-linear advection, inhomogeneous diffusion, numerical methods for conservation laws, and, curiously, asymptotics of combinatorial objects.

You might be interested in reading my Research Statement, Teaching Statement, or Resume.

I tend to put my publications and preprints on the arXiv, and that is a good place to look for them.

Want to see some pictures? (Mainly of my daughter Katya...)

Recipes
Code Snippets
LaTeX stuff
omath An attempt with Scott Morrison and others to write an open algebra system with similar syntax to Mathematica(TM). We didn't get very far...but it was fun.
Bookly UC Libraries do not allow patrons to renew all their books at one click. Nor do they allow for automatic renewal. This website provide this service for free.
Alaska Road Trip Rahel and I went on a long road trip in 2002.
My Book Library

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 ====Mathematics====
-I am an Instructor (Post-Doc) at [http://www.mit.edu MIT's] [http://math.mit.edu Applied Mathematics Department]. I am currently in my third (and final) year and have started looking for [[jobs]] around the world.
+I am an Instructor (Post-Doc) at [http://www.mit.edu MIT's] [http://math.mit.edu Applied Mathematics Department]. I am currently in my third (and final) year and have started looking for jobs around the world (US, Canada, sevaral places in Europe, and Israel.)
-My reaseach involves the mathematical solution of physical and biological problems, especially when asymptotic methods can be employed. I've looked at problems involving [[shape optimization]], [[non-linear advection]], [[inhomogeneous diffusion]], [[numerical methods for conservation laws]], and, curiously, [[asymptotics of combinatorial objects]].
+My research involves the mathematical solution of physical and biological problems, especially when asymptotic methods can be employed. I've looked at problems involving [[shape optimization]], [[non-linear advection]], [[inhomogeneous diffusion]], [[numerical methods for conservation laws]], and, curiously, [[asymptotics of combinatorial objects]].
 You might be interested in reading my [http://math.mit.edu/~yfarjoun/files/ResearchStatement.pdf Research Statement], [http://math.mit.edu/~yfarjoun/files/TeachingStatement.pdf Teaching Statement], or [http://math.mit.edu/~yfarjoun/files/Resume.pdf Resume].