Results 221 to 230 of about 6,987,948 (273)
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2011
Abstract The theory of Riemann surfaces occupies a very special place in mathematics. It is a culmination of much of traditional calculus, making surprising connections with geometry and arithmetic. It is an extremely useful part of mathematics, knowledge of which is needed by specialists in many other fields.
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Abstract The theory of Riemann surfaces occupies a very special place in mathematics. It is a culmination of much of traditional calculus, making surprising connections with geometry and arithmetic. It is an extremely useful part of mathematics, knowledge of which is needed by specialists in many other fields.
+5 more sources
Identification of a Connection from Cauchy Data on a Riemann Surface with Boundary
, 2010We consider a connection $${\nabla^X}$$ on a complex line bundle over a Riemann surface with boundary M0, with connection 1-form X. We show that the Cauchy data space of the connection Laplacian (also called magnetic Laplacian) $${L := \nabla^X{^*\nabla ...
C. Guillarmou, L. Tzou
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The Szegő Kernel on a Sewn Riemann Surface
, 2010We describe the Szegő kernel on a higher genus Riemann surface in terms of Szegő kernel data coming from lower genus surfaces via two explicit sewing procedures where either two Riemann surfaces are sewn together or a handle is sewn to a Riemann surface.
M. Tuite, A. Zuevsky
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THE DIFFERENTIAL EQUATION Δu = 8π − 8πheu ON A COMPACT RIEMANN SURFACE
, 2018Weiyue Ding +3 more
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Hermite–Padé approximants for meromorphic functions on a compact Riemann surface
, 2017A. Komlov +3 more
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Stable and unitary vector bundles on a compact Riemann surface
, 1965M. Narasimhan, C. S. Seshadri
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