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Lagrangian fibrations on blowups of toric varieties and mirror symmetry for hypersurfaces
Lagrangian fibrations blowups of toric varieties mirror symmetry hypersurfaces Algebraic Geometry
2012/5/9
We consider mirror symmetry for (essentially arbitrary) hypersurfaces in (possibly noncompact) toric varieties from the perspective of the Strominger-Yau-Zaslow (SYZ) conjecture. Given a hypersurface ...
Resonance varieties via blowups of P^2 and scrolls
Rational surface Line arrangement syzygy
2011/1/18
Conjectures of Suciu [36] relate the fundamental group of an arrangement complement M = Cn \A to the first resonance variety of H(M, Z).We describe a connection between the first resonance variety an...
Scalar curvature and asymptotic Chow stability of projective bundles and blowups
Scalar curvature asymptotic Chow stability projective bundles blowups
2010/12/14
The holomorphic invariants introduced by Futaki as obstruction to the asymptotic Chow semistability are studied by an algebraic-geometric point of view and are shown to be the
Mumford weights of suit...
Estimates for the resolvent kernel of the Laplacian on p.c.f. self similar fractals and blowups
resolvent kernel Laplacian on p.c.f. self similar fractals blowups
2010/12/14
One of the main features of analysis on post-critically finite self-similar (pcfss) sets is
that it is possible to understand the behavior of the Laplacian and its inverse, the Green
operator, in te...
Moduli spaces for point modules on naive blowups
Moduli spaces point modules naive blowups
2010/12/3
The na¨ıve blow-up algebras developed by Keeler-Rogalski-Stafford [KRS05], after examples of
Rogalski [Rog04], are the first known class of connected graded algebras that are noetherian but not ...
专著信息
书名
Elliptic Gromov-Witten invariants of blowups along curves and surfaces
语种
英文
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作者
胡建勋,张后扬
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Internat. J. Math. Math. Sci. 接收发表
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Gromov-Witten...
专著信息
书名
Gromov-Witten invariants of Blowups along semi-positive submanifold
语种
英文
撰写或编译
作者
胡建勋
第一作者单位
出版社
Adv. in Math. Research, vol. 3,2003, 103-109.
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2003年
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Gromo...