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Projective embedding of stably degenerating sequence of hyperbolic Riemann surfaces (2006.03825v1)

Published 6 Jun 2020 in math.CV and math.AG

Abstract: Given a sequence of genus $g\geq 2$ curves converging to a punctured Riemann surface with complete metric of constant Gaussian curvature $-1$. we prove that the Kodaira embedding using orthonormal basis of the Bergman space of sections of a pluri-canonical bundle also converges to the embedding of the limit space together with extra complex projective lines.

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