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A Mirror Theorem for Non-split Toric Bundles: Mirror Theorem for a Product of Projectives Bundleby@semaphores

A Mirror Theorem for Non-split Toric Bundles: Mirror Theorem for a Product of Projectives Bundle

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Semaphores Technology Publication

@semaphores

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June 10th, 2024
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This research paper develops a new method (I-functions) for understanding mirror symmetry in complex spaces called non-split toric bundles.
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Academic Research Paper

Academic Research Paper

Part of HackerNoon's growing list of open-source research papers, promoting free access to academic material.

Author:

(1) Yuki Koto

5. Mirror theorem for a product of projective bundles

In this section, we construct a twisted I-function for a product of projective bundles each coming from a vector bundle. The proof is based on the proof of the mirror theorem for a projective bundle [21, Theorem 1.1]. This section is independent of the previous section. By combining Theorem 4.2 with the mirror theorem (Theorem 5.1), we will establish the main result in the next section.


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Remark 5.8. For convenience, we list the rings to which the functions introduced in this section belong.


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This paper is available on arxiv under CC 4.0 license.


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The leading publications on semaphores, guiding innovations in concurrent programming and synchronization techniques.

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