Results 61 to 70 of about 656 (169)
Mass generation in Yang-Mills theories *
In this talk we review recent progress on our understanding of the nonperturbative phenomenon of mass generation in non-Abelian gauge theories, and the way it manifests itself at the level of the gluon propagator, thus establishing a close contact with a
Papavassiliou J. +3 more
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Completely (iso-)split scale-invariant Coulomb branch geometries are isotrivial
We show that scale-invariant special Kähler geometries whose generic r dim ℂ abelian variety fiber is isomorphic (completely split) or isogenous (completely iso-split) as a complex torus to the product of r one-dimensional complex tori have constant τ ij
Philip C. Argyres +3 more
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Subvarieties of Abelian Varieties
We discuss various constructions which allow one to embed a principally polarized abelian variety in the jacobian of a curve. Each of these gives representatives of multiples of the minimal cohomology class for curves which in turn produce subvarieties of higher dimension representing multiples of the minimal class.
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Canonical heights for abelian group actions of maximal dynamical rank
Let X be a smooth projective variety of dimension $n\geq 2$ and $G\cong \mathbf {Z}^{n-1}$ a free abelian group of automorphisms of X over $\overline {\mathbf {Q}}$ . Suppose that G is of positive entropy.
Fei Hu, Guolei Zhong
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Boundedness of the p-primary torsion of the Brauer group of products of varieties
Let k be a field finitely generated over its prime subfield. We prove that the quotient of the Brauer group of a product of varieties over k by the sum of the images of the Brauer groups of factors has finite exponent.
Alexei Skorobogatov, Alexander Petrov
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Spatial inversion symmetry breaking of vortex current in a biased-ladder superfluid
We investigate the quench dynamics of interacting bosons on a two-leg ladder in the presence of a uniform Abelian gauge field. The model hosts a variety of emergent quantum phases, and we focus on the superfluid biased-ladder phase breaking the Z_{2 ...
Weijie Huang, Yao Yao
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Hodge theory of abelian covers of algebraic varieties
Motivated by classical Alexander invariants of affine hypersurface complements, we endow certain finite dimensional quotients of the homology of abelian covers of complex algebraic varieties with a canonical and functorial mixed Hodge structure (MHS ...
Eva Elduque, Moisés Herradón Cueto
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Varieties of abelian quasigroups [PDF]
Jezek, Jaroslav, Kepka, Tomas
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The groups of points on abelian varieties over finite fields
Rybakov Sergey
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Framed cohomological Hall algebras and cohomological stable envelopes. [PDF]
Botta TM.
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