Igor Kriz
Affiliations: | University of Michigan, Ann Arbor, Ann Arbor, MI |
Area:
MathematicsGoogle:
"Igor Kriz"Children
Sign in to add trainee| Bryan T. Johnston | grad student | 2000 | University of Michigan |
| Kendrick M. Smith | grad student | 2000 | University of Michigan |
| Craig C. Westerland | grad student | 2004 | University of Michigan |
| Thomas M. Fiore | grad student | 2005 | University of Michigan |
| Jose M. Gomez Guerra | grad student | 2008 | University of Michigan |
| Kyle M. Ormsby | grad student | 2010 | University of Michigan |
| Daniel J. Kneezel | grad student | 2011 | University of Michigan |
| William C. Abram | grad student | 2013 | University of Michigan |
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Publications
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| Hu P, Kriz I, Somberg P. (2019) Derived representation theory of Lie algebras and stable homotopy categorification of slk Advances in Mathematics. 341: 367-439 |
| Hu P, Kriz I, Somberg P. (2019) Tate cohomology of connected k-theory for elementary abelian groups revisited Journal of Homotopy and Related Structures. 14: 749-772 |
| Hu P, Kriz I, Somberg P. (2018) On some adjunctions in equivariant stable homotopy theory Algebraic & Geometric Topology. 18: 2419-2442 |
| Kriz I, Lai L. (2017) On the definition and K-theory realization of a modular functor Reviews in Mathematical Physics. 30: 1850008 |
| Foster T, Hu P, Kriz I. (2016) D-structures and derived Koszul duality for unital operad algebras Journal of Pure and Applied Algebra. 220: 1133-1156 |
| Hu P, Kriz I. (2016) Topological Hermitian cobordism Journal of Homotopy and Related Structures. 11: 173-197 |
| Abram WC, Kriz I. (2015) The equivariant complex cobordism ring of a finite abelian group Mathematical Research Letters. 22: 1573-1588 |
| Hu P, Kriz I, Somberg P. (2014) Equivariant K-theory of compact Lie groups with involution Journal of K-Theory. 13: 313-335 |
| Kriz D, Kriz I. (2014) A spanning tree cohomology theory for links Advances in Mathematics. 255: 414-454 |
| Kriz I, Pultr A. (2014) Categorical geometry and integration without points Applied Categorical Structures. 22: 79-97 |