Pages that link to "Item:Q851052"
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The following pages link to A pair of Calabi-Yau manifolds as an exactly soluble superconformal theory. (Q851052):
Displaying 50 items.
- Optimization of the richardson integration over fluctuations of its step sizes (Q5203813) (← links)
- On the remodeling conjecture for toric Calabi-Yau 3-orbifolds (Q5216995) (← links)
- SYZ transforms for immersed Lagrangian multisections (Q5240175) (← links)
- Mathematics for string phenomenology (Q5249429) (← links)
- Modular forms, Schwarzian conditions, and symmetries of differential equations in physics (Q5272601) (← links)
- On Dwork’s 𝑝-adic formal congruences theorem and hypergeometric mirror maps (Q5281596) (← links)
- The non-archimedean SYZ fibration (Q5376537) (← links)
- The genus-one global mirror theorem for the quintic -fold (Q5376539) (← links)
- Toric Landau–Ginzburg models (Q5377344) (← links)
- Mirror symmetry and projective geometry of Reye congruences I (Q5411623) (← links)
- Euler and algebraic geometry (Q5446659) (← links)
- SOME MONODROMY GROUPS OF FINITE INDEX IN (Q5500775) (← links)
- (Q5687441) (← links)
- THE KATZ–KLEMM–VAFA CONJECTURE FOR SURFACES (Q5739902) (← links)
- Variation of Mixed Hodge Structures Associated to an Equisingular One-dimensional Family of Calabi-Yau Threefolds (Q5854687) (← links)
- Computing a categorical Gromov–Witten invariant (Q5854905) (← links)
- On Christol’s conjecture (Q5869979) (← links)
- Quantum mirror map for del Pezzo geometries (Q5870688) (← links)
- Moduli of $J$-holomorphic curves with Lagrangian boundary conditions and open Gromov-Witten invariants for an $S^1$-equivariant pair (Q5877161) (← links)
- BCOV invariant and blow-up (Q5886898) (← links)
- Periods for Calabi-Yau and Landau-Ginzburg vacua (Q5906571) (← links)
- Mirror symmetry for hypersurfaces in weighted projective space and topological couplings (Q5906572) (← links)
- Mirror symmetry for two-parameter models. II (Q5906604) (← links)
- Mirror symmetry, mirror map and applications to complete intersection Calabi-Yau spaces (Q5915377) (← links)
- Lectures on \(2\)D Yang-Mills theory, equivariant cohomology and topological field theories (Q5927032) (← links)
- Lectures on quantum geometry (Q5927044) (← links)
- Special geometry and symplectic transformations (Q5927070) (← links)
- Lectures on special Kähler geometry and electric-magnetic duality rotations (Q5927079) (← links)
- Gromov-Witten invariants via algebraic geometry (Q5927081) (← links)
- Black hole condensation and duality in string theory (Q5927093) (← links)
- Mirror maps, modular relations and hypergeometric series. II (Q5927096) (← links)
- Holomorphic couplings in string theory (Q5927171) (← links)
- Lectures on duality and string dynamics (Q5927172) (← links)
- BPS states of exceptional non-critical strings (Q5927282) (← links)
- Aspects of \(N=1\) string dynamics (Q5927411) (← links)
- Dual string vacua with \(N=2\) supersymmetry in four dimensions (Q5927428) (← links)
- The Candelas-de la Ossa-Green-Parkes formula (Q5927436) (← links)
- Comments on central charge of topological sigma model with Calabi-Yau target space. (Q5933323) (← links)
- Duality in heterotic vacua with four supercharges. (Q5934788) (← links)
- Knot invariants and topological strings. (Q5934839) (← links)
- CFT's from Calabi-Yau four-folds (Q5934970) (← links)
- Collapsing D-branes in Calabi-Yau moduli space. I (Q5936834) (← links)
- Universal hypermultiplet metrics (Q5936835) (← links)
- Collapsing D-branes in one-parameter models and small/large radius duality (Q5937782) (← links)
- On the vacuum structure of type II string compactifications on Calabi-Yau spaces with H-fluxes (Q5938115) (← links)
- Gauge theory at large \(N\) and new \(G_2\) holonomy metrics (Q5943497) (← links)
- Wound D-branes in Gepner models (Q5943500) (← links)
- On the crepant resolution conjecture in the local case (Q5962370) (← links)
- Rational curves on Calabi-Yau threefolds: verifying mirror symmetry predictions (Q5963394) (← links)
- Special points of inflation in flux compactifications (Q5964161) (← links)
