5 research outputs found

    The Γ^\hat{\Gamma}-genus and a regularization of an S1S^1-equivariant Euler class

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    We show that a new multiplicative genus, in the sense of Hirzebruch, can be obtained by generalizing a calculation due to Atiyah and Witten. We introduce this as the Γ^\hat{\Gamma}-genus, compute its value for some examples and highlight some of its interesting properties. We also indicate a connection with the study of multiple zeta values, which gives an algebraic interpretation for our proposed regularization procedure.Comment: 14 pages; version to appear in J. Phys.

    Calabi - Yau compactifications of toric Landau - Ginzburg models for smooth Fano threefolds

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    The Ising model: from elliptic curves to modular forms and Calabi–Yau equations

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