Gordan Savin

Mathematics is Intelligent Design

About my (barbarian) background, you can read here .

Research:

Minimal Representations: These remarkable representations are the smallest representations of Chevalley groups of type A-D-E. Minimal representations are unramified, and correspond to the reflection representation of affine Hecke algebras. For more details on the definition and properties, see my paper published in Glasnik Mat. Vol. 31(51) (1996), 93-99. (The restrictive condition n_V=1 in Remark 1.2 has been since removed by Stephen DeBacker.) Minimal representations realize, in a most natural fashion, several instances of Langlands functoriality.

Figure:

upper.gif - this file contains the above picture of the fundamental domain for SL_2(Z) in the complex upper half plane.

Math 5210:

course syllabus .
First homework pdf , tex and solutions .
Second homework pdf , tex and solutions .
Third homework pdf , tex and solutions .
Lecture I .
Lecture II .
Lecture III .
Lecture IV .
Lecture V .
Lecture VI .
Lecture VII .
Lecture VIII .
Lecture IX .
Lecture X .
Lecture XI .

Math 6370:

syllabus TBA.
Lecture I .
Lecture II .
Lecture III .
Lecture IV .
Lecture V .
Lecture VI .
Lecture VII .
Lecture VIII .
Lecture IX .
Lecture X .
Lecture XI .
Lecture XII .
Lecture XIII .

Math 3210

Homework I pdf and tex .
Homework II pdf and tex .
Homework III pdf and tex .
Homework IV pdf and tex .
Homework V pdf and tex .
Homework VI pdf and tex .

Mail address:

        Gordan Savin
        Department of Mathematics
        University of Utah
        Salt Lake City, UT 84112

Office phone: (801) 581-6175

Gordan Savin (savin@math.utah.edu)