Landau-Ginzburg and Calabi-Yau correspondence over a partial Gromov-Witten connection subject to FJRW-Theory over a Topological String Theory Formalism through III distinct classifiers of Calabi-Yau manifold with Gromov-Witten Invariants subject to FJRW-Potential

Deep Bhattacharjee; Soumendra Nath Thakur; Priyanka Samal

doi:10.22541/au.168011922.27788646/v1

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Landau-Ginzburg and Calabi-Yau correspondence over a partial Gromov-Witten connection subject to FJRW-Theory over a Topological String Theory Formalism through III distinct classifiers of Calabi-Yau manifold with Gromov-Witten Invariants subject to FJRW-Potential

Deep Bhattacharjee,
Soumendra Nath Thakur,
Priyanka Samal

Abstract

Any Frobenius manifold associated with a cohomological field theory is analogous to Gromov-Witten connection for Fan-Jarvis-Ruan-Witten Theory where A-model is better termed as Landau-Ginzburg A-model while its mirror symmetry relates to the B-model through a degenerate critical point of Landau-Ginzburg theory with Calabi-Yau manifolds for N=2 as concerned over sigma models relating the two as the same theory.