David Hemmer's Home Page

**I AM CURRENTLY ON LEAVE OF ABSENCE AT SUNY BUFFALO, MY MOST UP TO DATE WEBPAGE IS

here


I  am an associate professor at the University of Toledo mathematics department. My office is UH2010G and my office phone is 419-530-2973.

Previous to coming to Toledo I was an NSF postdoctoral fellow at the University of Georgia math department.  My senior scientist and collaborator was Professor  Dan Nakano .

Snail mail:      
        University of Toledo
        Department of Mathematics
        Mail Stop 942
        2801 W. Bancroft
        Toledo, OH  43606    

                                                                                                     Dave and daughter Meghan born 5/25/05.                    Email me:  David.Hemmer@utoledo.edu                               


In  2001 I  completed my Ph.D at the University of Chicago math department , working under the supervision of Professor  Jon Alperin .  My research focuses on the modular representation theory of symmetric and general linear groups.



Teaching:     
         
For Spring Term 2007, I taught Math 1840-Calculus II for Mathematicians, Scientists and Engineers and Math 8310 Algebra II.  The course websites are below:

                Math 1840 Course Website

                Math 8310 Course Website


Some Previous course websites:
                         Math 1830 Calculus I for Mathematicians, Scientists and Engineers
                         Math 8300 Algebra I
                         Math 1260 Business Math I
                         Math 4330  Abstract Algebra I               
                         Math 8980 Topics in Representation Theory
                         Math 3320 Introduction to Abstract Algebra
                         Math 3820 Honors Differential Equations
                         Math 4900 Introduction to Combinatorics
                         Math 2950 Multivariable Calculus


My CV:   Here is my CV as of October 2006.

My Research:
           
            Here is a  research statement  designed for those in my field.

            Here is a research statement designed to be accessible to undergraduate math majors.                                 

Publications:

Other:

Some Links: