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  • arXiv:1302. 4481v1 [math. AG] 18 Feb 2013
    e rank of the solution sheaf becomes 1 These rank 1 points appear to be good candidates for the so-called large comp ex structure limits in mirror symmetry The formulas are also used to prove a conjecture of Hosono, Lian and Yau on the completeness
  • D-Modules and Holonomic Functions - fu-berlin. de
    We review the Fundamental Theorem of Algebraic Analysis, we introduce holonomic D-ideals, and we discuss their holonomic rank Our presentation follows the textbook [19]
  • D arXiv:1910. 01395v2 [math. AG] 17 Dec 2019
    We review the Fundamental Theorem of Algebraic Analysis, we introduce holonomic D-ideals, and we discuss their holo- nomic rank Our presentation of these topics is based on the book [SST00] In the second lecture, we study the problem of measuring areas and volumes of semi-algebraic sets
  • ON THE HOLONOMIC RANK PROBLEM
    In this article, we introduce two formulas—one purely algebraic, the other geometric—to compute the rank of the solution sheaf of such a system for CY hypersurfaces in a generalized flag variety
  • Weyl algebra - Wikipedia
    In abstract algebra, the Weyl algebras are abstracted from the ring of differential operators with polynomial coefficients They are named after Hermann Weyl, who introduced them to study the Heisenberg uncertainty principle in quantum mechanics
  • Introduction to Algebraic Analysis - alsattelberger. de
    The Fourier–Laplace transform of a holonomic D-module is holonomic again, but its holonomic rank typically changes In the recent work [34], the authors describe the enhanced solution complex of the Fourier–Laplace transform of holonomic D-modules in dimension one
  • Tautological systems, homogeneous spaces and the holonomic . . .
    We determine its possible weights, and we show how to compute its solution rank at any point In particular, we determine its holonomic rank in terms of the dimension of the cohomology of a natural family of (complements of) hyperplane sections of X





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