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Elezi, Artur

doi:10.1155/imrn.2005.3445

Internat. Math. Res. Notices

2005

DOI: 10.1155/imrn.2005.3445

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Artur Elezi¹

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Cited by 6 publications

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“…The product formula convention is given in Section 4. [13]. In [14], Givental proposed a toric bundles generalization of Elezi's approach using toric mirror integral representations [6] [7].…”

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confidence: 99%

Convolution Integrals and a Mirror Theorem from Toric Fiber Geometry

Brown¹

2019

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Let E be a toric fibration arising from symplectic reduction of a direct sum of complex line bundles over (almost) Kähler base B. Then each torus-fixed point of the toric manifold fiber defines a section of the fibration. Let a L be convex line bundles over B, a A smooth divisors of B arising as the zero loci  and its genus-0 Gromov-Witten theory, as well as the Quantum Lefschetz theorem relating the genus-0 Gromov-Witten theory of A with that of B.

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confidence: 99%

Convolution Integrals and a Mirror Theorem from Toric Fiber Geometry

Brown¹

2019

APM

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Borel ( , )-multitransforms and quantum Leray–Hirsch: Integral representations of solutions of quantum differential equations for P1-bundles

Cotti

2024

Journal de Mathématiques Pures et Appliquées

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Quasimaps to GIT fibre bundles and applications

2021

Forum of Mathematics, Sigma

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Cited by 6 publications

References 21 publications

Convolution Integrals and a Mirror Theorem from Toric Fiber Geometry

Convolution Integrals and a Mirror Theorem from Toric Fiber Geometry

Borel ( , )-multitransforms and quantum Leray–Hirsch: Integral representations of solutions of quantum differential equations for P1-bundles

Quasimaps to GIT fibre bundles and applications

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