vix.ing · top · new · best · stats · spec

Oh, Se-jin

  1. Monoidal categorification and quantum affine algebras II
    2021/03/18 by Masaki Kashiwara, Myungho Kim, Kashiwara, Masaki +5 · 6 citations
    Mathematics · Computer Science · #Algebraic structures and combinatorial models #Advanced Topics in Algebra #Advanced Algebra and Logic
  2. Monoidal categorification of cluster algebras
    2014/12/28 by Kang, Seok-Jin, Kashiwara, Masaki, Kim, Myungho +1 · 4 citations
    #13F60 #16G #17B37 #81R50 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  3. Construction of Irreducible Representations over Khovanov-Lauda-Rouquier\n Algebras of Finite Classical Type
    2011/08/04 by Georgia Benkart, Benkart, Georgia, Seok‐Jin Kang +5 · 1 citation
    Mathematics · #Algebraic Geometry and Number Theory #Algebraic structures and combinatorial models #FOS: Mathematics #Representation Theory (math.RT) #Rings, Modules, and Algebras
  4. Supercategorification of quantum Kac-Moody algebras II
    2013/03/08 by Kang, Seok-Jin, Kashiwara, Masaki, Oh, Se-jin · 1 citation
    #05E10 #16G99 #81R10 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  5. Isomorphisms among quantum Grothendieck rings and cluster algebras
    2023/04/05 by Ryo Fujita, Fujita, Ryo, David Hernandez +5 · 3 citations
    Mathematics · Physics and Astronomy · #13F60 #17B10 #17B37 #17B67 #20G42 #81R50 #Advanced Topics in Algebra #Algebraic structures and combinatorial models #FOS: Mathematics #Nonlinear Waves and Solitons #Quantum Algebra (math.QA) #Representation Theory (math.RT) #Rings and Algebras (math.RA)
  6. Catalan triangle numbers and binomial coefficients
    2016/01/25 by Lee, Kyu-Hwan, Oh, Se-jin · 1 citation
    #Combinatorics (math.CO) #FOS: Mathematics #Representation Theory (math.RT)
  7. Cluster algebra structures on module categories over quantum affine algebras
    2019/04/02 by Kashiwara, Masaki, Kim, Myungho, Oh, Se-jin +1 · 1 citation
    #16F60 #16G #16T #17B37 #81R50 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  8. Braid group action on quantum virtual Grothendieck ring through constructing presentations
    2023/05/31 by Il-Seung Jang, Jang, Il-Seung, Kyu‐Hwan Lee +3 · 2 citations
    Mathematics · Physics and Astronomy · #13F60 #17B10 #17B37 #17B67 #18N25 #Algebraic structures and combinatorial models #FOS: Mathematics #Homotopy and Cohomology in Algebraic Topology #Nonlinear Waves and Solitons #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  9. Simplicity of tensor products of Kirillov--Reshetikhin modules: nonexceptional affine and G types
    2019/10/23 by Oh, Se-jin, Scrimshaw, Travis · 1 citation
    #16T25 #17B37 #17B65 #81R50 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  10. Weight multiplicities and Young tableaux through affine crystals
    2017/03/30 by Kim, Jang Soo, Lee, Kyu-Hwan, Oh, Se-jin · 1 citation
    #05E10 #16T30 #17B37 #81R50 #Combinatorics (math.CO) #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  11. Quantization of virtual Grothendieck rings and their structure including quantum cluster algebras
    2023/04/14 by Jang, Il-Seung, Lee, Kyu-Hwan, Oh, Se-jin · 1 citation
    #13F60 #17B10 #17B37 #17B67 #18N25 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  12. Global bases for Bosonic extensions of quantum unipotent coordinate rings
    2024/06/19 by Kashiwara, Masaki, Kim, Myungho, Oh, Se-jin +1 · 2 citations
    #05E10 #05E18 #17B37} #FOS: Mathematics #Representation Theory (math.RT)
  13. Braid symmetries on bosonic extensions
    2024/08/14 by Kashiwara, Masaki, Kim, Myungho, Oh, Se-jin +1 · 2 citations
    #05E10 #05E18 #17B37 #FOS: Mathematics #Quantum Algebra (math.QA) #Representation Theory (math.RT)
  14. PBW theory for Bosonic extensions of quantum groups
    2024/01/10 by Se‐jin Oh, Euiyong Park, Oh, Se-jin +1 · 1 citation
    Mathematics · Physics and Astronomy · #Algebraic structures and combinatorial models #Advanced Topics in Algebra #Nonlinear Waves and Solitons