CORDIS Project
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The project focuses on the monodromy conjecture in mathematics, which connects geometric and arithmetic properties of polynomials. It aims to generalize existing proofs and explore its implications for Calabi-Yau varieties and Mirror Symmetry, utilizing advanced mathematical tools.
The monodromy conjecture, formulated in the seventies by the Japanese mathematician Igusa, is one of the most important open problems in the theory of singularities.
It predicts a remarkable connection between certain geometric and arithmetic invariants of a polynomial f with integer coefficients.
The conjecture describes in a precise way how the singularities of the complex hypersurface defined by the equation f = 0 influence the asymptotic behaviour of the number of solutions of the congruence…
Partner organizations (coordinator is shown above), with normalized type and CORDIS activity type. Guests see up to 4 partners.
Belgium, Leuven
Type: University / higher education
Activity type: Higher or Secondary Education Establishments
SME: No
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