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Jack Jeffries

  1. Nash blowups of toric varieties in prime characteristic
    2022/08/11 by Daniel Duarte, Duarte, Daniel, Jack Jeffries +3 · 4 citations
    Computer Science · Mathematics · #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation
  2. Local Okounkov bodies and limits in prime characteristic
    2017/01/10 by Daniel J. Hernández, Jack Jeffries, Hernández, Daniel J. +1 · 2 citations
    Mathematics · #Advanced Topics in Algebra #Commutative Algebra and Its Applications #Homotopy and Cohomology in Algebraic Topology
  3. Polarization of Neural Rings
    2017/06/26 by Sema Güntürkün, Gunturkun, Sema, Jack Jeffries +3 · 1 citation
    Computer Science · Neuroscience · #Axon Guidance and Neuronal Signaling #Commutative Algebra (math.AC) #Computational Drug Discovery Methods #FOS: Mathematics #Topological and Geometric Data Analysis
  4. Bernstein-Sato functional equations, V-filtrations, and multiplier\n ideals of direct summands
    2019/07/23 by Josep Álvarez Montaner, Daniel J. Hernández, Montaner, Josep Àlvarez +9 · 1 citation
    Computer Science · Mathematics · #Advanced Topics in Algebra #Algebraic Geometry (math.AG) #Commutative Algebra (math.AC) #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation
  5. Local cohomology of modular invariant rings
    2023/06/25 by Kriti Goel, Goel, Kriti, Jack Jeffries +3 · 1 citation
    Mathematics · #13A50 (Primary) #13B05 (Secondary) #13D45 #Advanced Algebra and Geometry #Advanced Topics in Algebra #Algebraic Geometry and Number Theory #Commutative Algebra (math.AC) #FOS: Mathematics
  6. Differential and symbolic powers of ideals
    2025/03/27 by Alessandro De Stefani, Eloísa Grifo, De Stefani, Alessandro +3 · 1 citation
    Computer Science · Mathematics · #Algebraic Geometry (math.AG) #Commutative Algebra (math.AC) #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation #Rings, Modules, and Algebras