For more information about this meeting, contact Victoria Sadovskaya, Flossie Dunlop, Mari Royer.
|Title:||Mathematics through physics|
|Speaker:||Mark Levi, Penn State University|
|Physics often provides mathematics not only with a problem, but sometimes also with the idea of a solution.
Some calculus problems can be solved by a physical argument more quickly and easily than by the "standard"
approach used in college courses. This simplification can be quite striking in some cases.
Quite a few theorems which may seem somewhat mysterious become completely obvious when
interpreted physically (the trick is to find a suitable interpretation). This is the case for some “elementary” theorems
(the Pythagorean Theorem, Pappus' theorems, some trig identities (e.g., cos(x+y)=..., Euler's famous formula
V-E+F=2, and more) and for some less elementary ones (no familiarity with any of these is
assumed): Green's theorem, the Riemann Mapping Theorem, the Gauss-Bonnet
theorem, Noether's theorem on conserved quantities, Poincare integral invariance, and more.
I will describe a miscellaneous sampling of problems according to the audience's preferences.|
Room Reservation Information
|Date:||09 / 05 / 2013|
|Time:||01:25pm - 02:25pm|