- Singular divisors and syzygies of polarized abelian threefolds
2018/03/23 by Victor Lozovanu, Lozovanu, Victor · 2 citations
Mathematics · #Abelian group #Adjunction #Algebra over a field #Algebraic Geometry and Number Theory #Birational geometry #Cohomology #Geometry and complex manifolds #Homotopy and Cohomology in Algebraic Topology #Mathematics #Pure mathematics #Subvariety #math.AG
- Geometric descriptions of entangled states by auxiliary varieties
2012/04/30 by Frédéric Holweck, Jean-Gabriel Luque, Jean-Yves Thibon · 2 citations
Computer Science · Mathematics · Physics and Astronomy · #Algebraic structures and combinatorial models #Algebraic variety #Context (archaeology) #Hilbert space #Multipartite #Multipartite entanglement #Polynomial and algebraic computation #Quantum Information and Cryptography #Quantum entanglement #Quantum state #Separable state #Subvariety #Variety (cybernetics) #math-ph #math.AG #math.MP #math.RT #quant-ph
- On Algebro-Geometric Solutions of the Camassa-Holm Hierarchy
2007/08/01 by Luca Zampogni · 1 citation
Physics and Astronomy · Mathematics · #Nonlinear Waves and Solitons #Algebraic structures and combinatorial models #Advanced Differential Equations and Dynamical Systems #Mathematics #Subvariety #Parallelogram #Type (biology) #Pure mathematics #Mathematical analysis #Hierarchy #Zero (linguistics) #Space (punctuation) #Inverse #Variety (cybernetics) #Geometry
- Almost-commuting variety, D-modules, and Cherednik Algebras
2004/09/15 by Wee Liang Gan, Gan, Wee Liang, Victor Ginzburg +1 · 5 citations
Computer Science · Mathematics · #Algebra over a field #Algebraic Geometry (math.AG) #Algebraic structures and combinatorial models #Combinatorics #FOS: Mathematics #Functor #Hamiltonian (control theory) #Homotopy and Cohomology in Algebraic Topology #Intersection (aeronautics) #Mathematics #Polynomial and algebraic computation #Pure mathematics #Quantum Algebra (math.QA) #Rank (graph theory) #Representation Theory (math.RT) #Subvariety #Type (biology) #Variety (cybernetics) #math.AG #math.QA #math.RT