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{{short description|American mathematician}}
{{short description|American mathematician}}
'''John Stembridge''' is a Professor of [[Mathematics]] at [[University of Michigan]].<ref>[http://www.math.lsa.umich.edu/~jrs/ home page] at University of Michigan</ref> He received his Ph.D. from [[Massachusetts Institute of Technology]] in 1985 under the direction of [[Richard P. Stanley]]. His dissertation was called ''Combinatorial Decompositions of Characters of SL''(''n,C'')''.<ref>[http://genealogy.math.ndsu.nodak.edu/id.php?id=7928 Mathematics Genealogy Project]</ref>
'''John Stembridge''' is a Professor of [[Mathematics]] at [[University of Michigan]].<ref>[http://www.math.lsa.umich.edu/~jrs/ home page] at University of Michigan</ref> He received his Ph.D. from [[Massachusetts Institute of Technology]] in 1985 under the direction of [[Richard P. Stanley]]. His dissertation was called ''Combinatorial Decompositions of Characters of SL''(''n,C'').<ref>[http://genealogy.math.ndsu.nodak.edu/id.php?id=7928 Mathematics Genealogy Project]</ref>


He is one of the participants in the [[Atlas of Lie Groups and Representations]].<ref>{{Cite web|url=http://www.liegroups.org/people/|title = People}}</ref>
He is one of the participants in the [[Atlas of Lie Groups and Representations]].<ref>{{Cite web|url=http://www.liegroups.org/people/|title = People}}</ref>

Revision as of 15:02, 17 December 2022

John Stembridge is a Professor of Mathematics at University of Michigan.[1] He received his Ph.D. from Massachusetts Institute of Technology in 1985 under the direction of Richard P. Stanley. His dissertation was called Combinatorial Decompositions of Characters of SL(n,C).[2]

He is one of the participants in the Atlas of Lie Groups and Representations.[3]

Research

His research interests are in combinatorics, with particular emphasis on the following areas:

He was awarded a Guggenheim Fellowship in 2000 for work in Combinatorial aspects of root systems and Weyl characters..

He has written Maple packages that can be used for computing symmetric functions, posets, root systems, and finite Coxeter groups.[4]

References

  1. ^ home page at University of Michigan
  2. ^ Mathematics Genealogy Project
  3. ^ "People".
  4. ^ "SF, posets, coxeter, and weyl".