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136
Dbranes in Singular CalabiYau nfold
, 2000
"... Making use of the N = 2 Liouville theory and worldsheet techniques, we study the properties of Dbranes wrapped around vanishing SUSY cycles of singular CalabiYau nfolds (n = 2,3,4). After constructing boundary states describing the wrapped branes, we evaluate the disc amplitudes corresponding to ..."
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Making use of the N = 2 Liouville theory and worldsheet techniques, we study the properties of Dbranes wrapped around vanishing SUSY cycles of singular CalabiYau nfolds (n = 2,3,4). After constructing boundary states describing the wrapped branes, we evaluate the disc amplitudes corresponding
SMOOTHING NODAL CALABIYAU nFOLDS
, 810
"... Abstract. Let X be an ndimensional CalabiYau with ordinary double points, where n is odd. Friedman showed that for n = 3 the existence of a smoothing of X implies a specific type of relation between homology classes on a resolution of X. (The converse is also true, due to work of Friedman, Kawamat ..."
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Abstract. Let X be an ndimensional CalabiYau with ordinary double points, where n is odd. Friedman showed that for n = 3 the existence of a smoothing of X implies a specific type of relation between homology classes on a resolution of X. (The converse is also true, due to work of Friedman
LINEARLY FOLIATED CALABI–YAU nFOLDS I. FIRSTORDER DEFORMATIONS
, 712
"... Abstract. We consider classes of noncompact nfolds with trivial canonical bundle, that are linear foliations on nonsingular projective varieties, in general without a projection to the base. We obtain them as firstorder deformations of total spaces of vector bundles on those varieties. Contents ..."
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Cited by 1 (1 self)
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Abstract. We consider classes of noncompact nfolds with trivial canonical bundle, that are linear foliations on nonsingular projective varieties, in general without a projection to the base. We obtain them as firstorder deformations of total spaces of vector bundles on those varieties. Contents
Modular invariance in superstring on CalabiYau nfold with ADE singularity,” Nucl. Phys. B577
, 2000
"... We study the type II superstring theory on the background Rd−1,1 × Xn, where Xn is a CalabiYau nfold (2n + d = 10) with an isolated singularity, by making use of the holographically dual description proposed by GiveonKutasovPelc [1]. We compute the toroidal partition functions for each of the ca ..."
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Cited by 24 (4 self)
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We study the type II superstring theory on the background Rd−1,1 × Xn, where Xn is a CalabiYau nfold (2n + d = 10) with an isolated singularity, by making use of the holographically dual description proposed by GiveonKutasovPelc [1]. We compute the toroidal partition functions for each
The deformation space of Calabi–Yau nfolds with canonical singularities can be obstructed, Cornell Univ
, 1994
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FINITENESS OF SUBFAMILIES OF CALABIYAU NFOLDS OVER CURVES WITH MAXIMAL LENGTH OF YukawaCoupling
, 2010
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Zeta functions for families of CalabiYau nfolds with singularities, Zeta functions in algebra and geometry
 Contemp. Math
, 2012
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3 A Conjectural Formula for Genus One GromovWitten Invariants of a Class of Local CalabiYau nfolds
, 2014
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Rational conformal field theories and complex multiplication,” arXiv:hepth/0203213
"... We study the geometric interpretation of two dimensional rational conformal field theories, corresponding to sigma models on CalabiYau manifolds. We perform a detailed study of RCFT’s corresponding to T 2 target and identify the Cardy branes with geometric branes. The T 2 ’s leading to RCFT’s admit ..."
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Cited by 24 (1 self)
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’s admit “complex multiplication ” which characterizes Cardy branes as specific D0branes. We propose a condition for the conformal sigma model to be RCFT for arbitrary CalabiYau nfolds, which agrees with the known cases. Together with recent conjectures by mathematicians it appears that rational
Results 1  10
of
136