Eric Babson

from Wikipedia, the free encyclopedia

Eric Kendall Babson (born before 1970) is an American mathematician.

Babson received his PhD in 1993 from Robert MacPherson at the Massachusetts Institute of Technology (A combinatorial flag space). As a student, he was a Graduate Fellow of the National Science Foundation from 1988. He was at MSRI in 1996/97, at the Institute for Advanced Study in 1997/98 and at the Mittag-Leffler Institute in 1992 and 2005 . He was a professor at the University of Washington and has been a professor at the University of California, Davis since 2006 .

Babson deals with topological combinatorics , algebraic combinatorics , representations of path algebras, topology of random simplicial complexes. and pre-sheaves on finite categories as generalizations of graphs. He also deals with complex dynamic systems in biology.

He worked a lot with Dmitry Feichtner-Kozlov (Dmitry Kozlov), among other things on the proof of a conjecture by Laszlo Lovasz for topological obstructions for graph coloring.

Fonts (selection)

In addition to the works cited in the individual references:

  • with Anders Björner, Svante Linusson, John Shareshian, Volkmar Welker: Complexes of not i-connected graphs, Topology, Volume 38, 1999, pp. 271-299, Arxiv
  • with P. Gunnells, R. Scott: Geometry of the tetrahedron space, Adv. in Math, Volume 204, 2006, pp. 176-203, Arxiv
  • Reconstructing Metric Trees from Order Information on Triples is NP Complete, Arxiv 2006

Web links

Individual evidence

  1. Eric Babson in the Mathematics Genealogy Project (English)Template: MathGenealogyProject / Maintenance / id used
  2. Babson, B. Huisgen-Zimmermann, R. Thomas: Moduli spaces of graded representations of finite dimensional algebras, in: DV Huynh u. a. (Ed.), Algebra and its Applications (Athens, Ohio 2005), Contemp. Math., Vol. 419, 2006, pp. 7-27, Arxiv
  3. ^ Babson, Fundamental Groups of Random Clique Complexes , Arxiv 2013
  4. Eric Babson, Christopher Hoffman, Matthew Kahle, The fundamental group fo random 2-complexes, J. Am. Math. Soc., Volume 24, 2011, pp. 1-28, Arxiv
  5. ^ Babson, Kozlov, Proof of the Lovász conjecture, Annals of Mathematics, Volume 165, 2007, pp. 965-1007, Arxiv