Ostrik, Viktor
- On fusion categories
2002/03/07 by Pavel Etingof, Etingof, Pavel, Dmitri Nikshych +3 · 19 citations
Mathematics · #Advanced Algebra and Geometry #Advanced Topics in Algebra #Algebraic structures and combinatorial models #FOS: Mathematics #Quantum Algebra (math.QA)
- Module categories, weak Hopf algebras and modular invariants
2001/11/12 by Viktor Ostrik, Ostrik, Viktor · 14 citations
Mathematics · #Advanced Topics in Algebra #Algebraic structures and combinatorial models #Category Theory (math.CT) #FOS: Mathematics #Homotopy and Cohomology in Algebraic Topology #Quantum Algebra (math.QA) #math.CT #math.QA
- Fusion categories of rank 2
2002/03/24 by Viktor Ostrik, Ostrik, Viktor · 4 citations
Mathematics · #Category Theory (math.CT) #FOS: Mathematics #Quantum Algebra (math.QA) #math.CT #math.QA
- On the equivariant K-theory of the nilpotent cone
1999/11/10 by Viktor Ostrik, Ostrik, Viktor · 6 citations
Mathematics · #Advanced Algebra and Geometry #Advanced Topics in Algebra #Homotopy and Cohomology in Algebraic Topology #math.AG #math.QA
- Finite tensor categories
2003/01/04 by Pavel Etingof, Etingof, Pavel, Viktor Ostrik +1 · 2 citations
Mathematics · #Advanced Topics in Algebra #Algebraic structures and combinatorial models #Category Theory (math.CT) #FOS: Mathematics #Homotopy and Cohomology in Algebraic Topology #Quantum Algebra (math.QA) #math.CT #math.QA
- Classification of fusion categories of dimension pq
2003/04/15 by Pavel Etingof, Etingof, Pavel, Shlomo Gelaki +3 · 2 citations
Mathematics · #Advanced Algebra and Geometry #Advanced Topics in Algebra #Algebraic structures and combinatorial models #FOS: Mathematics #Quantum Algebra (math.QA) #math.QA
- The minimal degeneration singularities in the affine Grassmannians
2003/05/06 by Anton Malkin, Malkin, Anton, Viktor Ostrik +3 · 1 citation
Mathematics · #Advanced Algebra and Geometry #Advanced Combinatorial Mathematics #Algebraic Geometry (math.AG) #Algebraic structures and combinatorial models #FOS: Mathematics #Representation Theory (math.RT) #math.AG #math.RT