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van Roosmalen, Adam-Christiaan

  1. Localizations of (one-sided) exact categories
    2019/03/26 by Ruben Henrard, Adam-Christiaan van Roosmalen, Henrard, Ruben +1 · 3 citations
    Mathematics · #18E05 #18E10 #18E35 #Advanced Topics in Algebra #Algebraic structures and combinatorial models #Category Theory (math.CT) #FOS: Mathematics #Homotopy and Cohomology in Algebraic Topology
  2. Derived categories of (one-sided) exact categories and their\n localizations
    2019/01/01 by Ruben Henrard, Henrard, Ruben, Adam-Christiaan van Roosmalen +1 · 2 citations
    Mathematics · #18E35 #18G80 #19D55 #22B05 #Advanced Topics in Algebra #Algebraic structures and combinatorial models #Category Theory (math.CT) #FOS: Mathematics #Homotopy and Cohomology in Algebraic Topology
  3. Classification of abelian hereditary directed categories satisfying Serre duality
    2006/01/17 by Adam-Christiaan van Roosmalen, van Roosmalen, Adam-Christiaan · 1 citation
    Mathematics · Physics and Astronomy · #16G20 #16G70 #18E10 #18E30 #Advanced Topics in Algebra #Algebraic structures and combinatorial models #Category Theory (math.CT) #FOS: Mathematics #Nonlinear Waves and Solitons #Representation Theory (math.RT)
  4. On the obscure axiom for one-sided exact categories
    2020/10/21 by Henrard, Ruben, van Roosmalen, Adam-Christiaan · 1 citation
    #18E05 #18G80 #Category Theory (math.CT) #FOS: Mathematics #K-Theory and Homology (math.KT)
  5. A Kodaira Vanishing Theorem for Noncommutative Kahler Structures
    2018/01/24 by Réamonn Ó Buachalla, Buachalla, Réamonn Ó, Jan Šťovíček +3 · 1 citation
    Mathematics · #Advanced Algebra and Geometry #Advanced Topics in Algebra #Algebraic structures and combinatorial models #FOS: Mathematics #K-Theory and Homology (math.KT) #Quantum Algebra (math.QA)
  6. Hereditary uniserial categories with Serre duality
    2010/11/28 by Adam-Christiaan van Roosmalen, van Roosmalen, Adam-Christiaan · 1 citation
    Mathematics · #Algebraic structures and combinatorial models #Homotopy and Cohomology in Algebraic Topology #Rings, Modules, and Algebras