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José Ignacio Burgos Gil

  1. When do the recession cones of a polyhedral complex form a fan?
    2010/08/16 by José Ignacio Burgos Gil, Martı́n Sombra, Gil, José Ignacio Burgos +1 · 2 citations
    Computer Science · Mathematics · #14L32 #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #Combinatorics (math.CO) #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation #Primary 52B99 #Secondary 52B20
  2. Pluripotential theory for tropical toric varieties and non-archimedean Monge-Ampére equations
    2021/02/15 by José Ignacio Burgos Gil, Walter Gubler, Gil, José Ignacio Burgos +5 · 1 citation
    Mathematics · Physics and Astronomy · #14T90 #32W20 #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #FOS: Mathematics #Geometry and complex manifolds #Nonlinear Waves and Solitons #Number Theory (math.NT) #Primary 32P05 #Secondary 32U05
  3. Rings of Siegel-Jacobi forms of bounded relative index are not finitely generated
    2022/03/28 by Ana María Botero, Botero, Ana María, José Ignacio Burgos Gil +5 · 1 citation
    Mathematics · #11F50 #14C20 #14J15 #32U05 #Advanced Algebra and Geometry #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #FOS: Mathematics #Mathematical Dynamics and Fractals #Number Theory (math.NT)
  4. On the height of the universal abelian variety
    2024/03/18 by José Ignacio Burgos Gil, Jürg Kramer, Gil, José Ignacio Burgos +1 · 1 citation
    Mathematics · Computer Science · #Advanced Differential Equations and Dynamical Systems #advanced mathematical theories #Polynomial and algebraic computation
  5. Borcherds products and arithmetic intersection theory on Hilbert modular surfaces
    2003/10/14 by Jan H. Bruinier, Jan Hendrik Bruinier, Bruinier, Jan H. +5 · 2 citations
    Mathematics · #11F41 #11G18 #14C17 #14C20 #14G40 #Advanced Algebra and Geometry #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #FOS: Mathematics #Finite Group Theory Research #Number Theory (math.NT) #math.AG #math.NT #msc:11F41 #msc:11G18 #msc:14C17 #msc:14C20 #msc:14G40