نتایج جستجو برای: sheaves over locally boolean spaces

تعداد نتایج: 1339225  

Journal: :International Journal of Mathematics 2022

Let [Formula: see text] be a polarized nodal reducible curve. In this paper, we consider coherent systems of type on with text]. We prove that the moduli spaces text]-stable stabilize for large and generalize several results known irreducible case when choose good polarization. Then, study in detail components containing arising from locally free sheaves.

2003
MAX LIEBLICH

We construct and describe moduli spaces of Azumaya algebras on a smooth projective surface. These spaces are the algebro-geometric version of the spaces of principal PGL n -bundles and they also have strong connections to arithmetic. A geometric approach to the problem leads one to study moduli spaces of twisted sheaves. We show that these spaces are very similar to the moduli spaces of semi-st...

1999
J. M. MU NOZ PORRAS

We describe a method for characterizing certain connected components of the moduli space M(a; b) of torsion-free sheaves on a elliptic surface X with a section which are stable with respect to a polarization of type aH + bb, H being the section and the elliptic bre (b 0) and whose relative degree is zero. We construct all sheaves in these components as Fourier-Mukai transforms of the pure dimen...

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه لرستان - دانشکده علوم پایه 1396

چکیده: در این رساله ابتدا مفهوم c*-جبر را بیان می کنیم سپس با تجزیه وتحلیل دقیق مقاله های on frames in hilbert modules over pro-c*-algebras, projections on hilbert modules over locally c*-algebras. مفهوم c*-جبر موضعی و قاب ضربگرها در مدول های هیلبرت روی c*-جبرموضعی بیان می شود و نشان می دهیم برخی از ویژگیهای قابها در c*-مدول های هیلبرت برای قاب ضربگرها در مدول های هیلبرت روی c*-جبرموض...

2002
RAVI VAKIL

Last time, we began analyzing geometrically ruled surfaces by studying projectivizations of rank 2 locally free sheaves. We proved: Proposition. Every geometrically ruled surface over C is C-isomorphic to PC(E) for some rank 2 locally free sheaf (vector bundle) over C. The bundles PC(E) and PC(E ′) are isomorphic (over C) iff there is an invertible sheaf (line bundle) L on C such that E ′ ∼= E ...

2011
Jonathan Beardsley Joseph Brennan

We show that Boehmians defined over open sets of R constitute a sheaf. In particular, it is shown that such Boehmians satisfy the gluing property of sheaves over topological spaces. MSC: Primary 44A40, 46F99; Secondary 44A35, 18F20

2008
John C. Baez Alexander E. Hoffnung

A ‘Chen space’ is a set X equipped with a collection of ‘plots’ — maps from convex sets to X — satisfying three simple axioms. While an individual Chen space can be much worse than a smooth manifold, the category of all Chen spaces is much better behaved than the category of smooth manifolds. For example, any subspace or quotient space of a Chen space is a Chen space, and the space of smooth ma...

1999
ALEXANDER SCHMITT

Let X be a projective manifold over C. Fix two ample line bundles H0 and H1 on X. It is the aim of this note to study the variation of the moduli spaces of Gieseker semistable sheaves for polarizations lieing in the cone spanned by H0 and H1. We attempt a new definition of walls which naturally describes the behaviour of Gieseker semistability. By means of an example, we establish the possibili...

Journal: :Topology and its Applications 2022

We study equivariant sheaves over profinite spaces, where the group is also taken to be profinite. resolve a serious deficit in existing theory by constructing good notion of presheaves, with suitable sheafification functor. Using sheafification, we develop general modules ring, give explicit constructions infinite products and introduce an analogue skyscraper sheaves. These results underlie re...

2007
Giuseppe Castellacci

We study the cohomology of invertible sheaves C on surfaces X, blowings-up of P2 at points pl,...,p, in general position (generic rational surfaces). The main theme is when such sheaves have the natural cohomology, i.e. at most one cohomology group is non zero. Our approach is geometrical. On one hand we are lead to deform the configuration of points to a special position, notably surfaces with...

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