Results 11 to 20 of about 42,457 (109)
Local and Global Methods in Algebraic Geometry [PDF]
Contemporary Mathematics, 2015 We consider the following conjecture: on a klt germ (X,x), for every finite set I there is a positive integer N with the property that for every R-ideal J on X with exponents in I, there is a divisor E over X that computes the minimal log discrepancy of (
M. Mustaţă, Yusuke Nakamura
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Convex and Algebraic Geometry [PDF]
Oberwolfach Reports, 2006 The workshop Convex and Algebraic Geometry was organized by Klaus Altmann (Berlin), Victor Batyrev (Tübingen), and Bernard Teissier (Paris). Both title subjects meet primarily in the theory of toric varieties.
Klaus Altmann +2 more
openaire +5 more sources
Projective klt pairs with nef anti-canonical divisor [PDF]
Algebraic Geometry, 2019 In this paper, we study a projective klt pair $(X, \Delta)$ with the nef anti-log canonical divisor $-(K_X+\Delta)$ and its maximally rationally connected fibration $\psi: X \dashrightarrow Y$.
Fr'ed'eric Campana +2 more
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A Dual of the Chow Transformation
Complex Manifolds, 2018 We define a dual of the Chow transformation of currents on the complex projective space. This transformation factorizes a left inverse of the Chow transformation and its composition with the Chow transformation is a right inverse of a linear diferential ...
Méo Michel
doaj +1 more source
Decoding Algebraic Geometry codes by a key equation [PDF]
arXiv.org, 1999 A new effective decoding algorithm is presented for arbitrary algebraic-geometric codes on the basis of solving a generalized key equation with the majority coset scheme of Duursma.
J. I. Farrán
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New Trends in Algebraic Geometry: The Bogomolov–Pantev resolution, an expository account
, 1999 This is a paper based on a talk given at the Warwick Symposium on Algebraic Geometry in 1996. The resolution of singularities given by F. Bogomolov and A. Pantev (arXiv:math.AG/9603019) is presented in a self-contained and "elementary" manner.
K. Paranjape
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On linear codes with random multiplier vectors and the maximum trace dimension property
Journal of Mathematical CryptologyLet CC be a linear code of length nn and dimension kk over the finite field Fqm{{\mathbb{F}}}_{{q}^{m}}. The trace code Tr(C){\rm{Tr}}\left(C) is a linear code of the same length nn over the subfield Fq{{\mathbb{F}}}_{q}.
Erdélyi Márton +3 more
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Singularities of theta divisors in algebraic geometry [PDF]
, 2008 Sebastian Casalaina‐Martin
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Another look at rational torsion of modular Jacobians. [PDF]
Proc Natl Acad Sci U S A, 2022 Ribet KA, Wake P.
europepmc +1 more source