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Introduction to Hodge Theory

José Bertin, Jean-Pierre Demailly, Luc Illusie, Chris A. M. Peters

Open publisher page 41 citations

Abstract

$L^2$ Hodge theory and vanishing theorems by J.-P. Demailly Frobenius and Hodge degeneration by L. Illusie Variations of Hodge structure, Calabi-Yau manifolds and mirror symmetry by J. Bertin and C. Peters.

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What this paper is about

$L^2$ Hodge theory and vanishing theorems by J.-P. Demailly Frobenius and Hodge degeneration by L. Illusie Variations of Hodge structure, Calabi-Yau manifolds and mirror symmetry by J. Bertin and C. Peters.

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OpenAlex reports 41 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

$L^2$ Hodge theory and vanishing theorems by J.-P. Demailly Frobenius and Hodge degeneration by L. Illusie Variations of Hodge structure, Calabi-Yau manifolds and mirror symmetry by J. Bertin and C. Peters.

Key concepts: Hodge theory, Mathematics, Pure mathematics, Mirror symmetry, Symmetry (geometry), Geometry, Cohomology

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