Results 91 to 100 of about 571,101 (336)
Moduli Spaces of Abelian Vortices on Kahler Manifolds [PDF]
, 2013 We consider the self-dual vortex equations on a positive line bundle L --> M over a compact Kaehler manifold of arbitrary dimension. When M is simply connected, the moduli space of vortex solutions is a projective space. When M is an abelian variety, the
Baptista, J. M.
core
On the automorphisms of Hassett’s moduli spaces
Transactions of the American Mathematical Society, 2017 Exposition improved. Fixed a gap, pointed out by J.
Massimiliano Mella +2 more
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Local properties of good moduli spaces [PDF]
Tohoku Math J., 64 (2012), 105-123, 2009 We study the local properties of Artin stacks and their good moduli spaces, if they exist. We show that near closed points with linearly reductive stabilizer, Artin stacks formally locally admit good moduli spaces. We also give conditions for when the existence of good moduli spaces can be deduced from the existence of etale charts admitting good ...
arxiv
Advanced Engineering Materials, EarlyView.Ni‐base superalloys produced using additive manufacturing (AM) have a different response to heat treatments when compared to their conventional counterparts. Due to such unpredictability, various alloys with industrial interest are currently overlooked in most prior AM research.
Guilherme Maziero Volpato +6 more
wiley +1 more source
Inventiones Mathematicae, 1974 In this paper we try to decide along algebraic lines whether moduli spaces of abelian varieties or of algebraic curves contain complete subvarieties. In Theorem (1.1) we consider abelian varieties and curves of genus three in characteristic p :~ 0.
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On Moduli Spaces of Semiquasihomogeneous Singularities [PDF]
, 1996 Let \(A = \mathbb{C}\left[\kern-0.15em\left[ {{{x}_{1}}, \ldots {{x}_{n}}} \right]\kern-0.15em\right]/\left( f \right) \) be the complete local ring of a hypersurface singularity. A is called semiquasihomogeneous with weights w 1,…,w n if f = f 0 + f 1, f 0 a quasihomogeneous polynomial defining an isolated singularity, and deg f 0 < deg f 1. We assume
Greuel, Gert-Martin, Pfister, Gerhard
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Uniqueness of minimal morphisms of logarithmic schemes [PDF]
arXiv, 2016 We give a sufficient condition under which the moduli space of morphisms between logarithmic schemes is quasifinite under the moduli space of morphisms between the underlying schemes. This implies that the moduli space of stable maps from logarithmic curves to a target logarithmic scheme is finite over the moduli space of stable maps, and therefore ...
arxiv
Advanced Engineering Materials, EarlyView.This study presents a 3D representative volume element‐based simulation approach to predict mesoscopic residual stress and strain fields in silicon solid solution‐strengthened ductile cast iron. By modeling phase transformation kinetics with an enhanced Johnson–Mehl–Avrami–Kolmogorov model, the effects of varying cooling rates on residual stresses are ...
Lutz Horbach +6 more
wiley +1 more source
Symmetry enhancement interpolation, non-commutativity and Double Field Theory
Journal of High Energy Physics, 2019 We present a moduli dependent target space effective field theory action for (truncated) heterotic string toroidal compactifications. When moving continuously along moduli space, the stringy gauge symmetry enhancement-breaking effects, which occur at ...
G. Aldazabal +3 more
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On the geometry of moduli spaces
Manuscripta Mathematica, 1985 We construct a Kahler metric on the moduli spaces of compact complex manifolds with c1,
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