A characterization of Riemann integrability Cosmin Burtea Faculty of Mathematics, "Al. I. Cuza" University of Ia³i, Romania Abstract We prove a characterization of Riemann integrability by using some Darboux-like sums w

Source URL: math.univ-lyon1.fr

LOCAL RRH THOMAS WILLWACHER Abstract. In [6] Engeli and Felder describe a generalized Riemann-RochHirzebruch formula to compute the Lefschetz numbers of differential operators on holomorphic vector bundles. Essentially,

Source URL: people.math.ethz.ch

• Differential geometry
• Mathematical analysis
• Connection
• Geometry
• Topology
• Holomorphic vector bundle
• Connection form
• Hermitian manifold
• Curvature form
• Sheaf
• Affine connection
• Torsion tensor

Cycles and Subschemes 14Cxx [1] Timothy G. Abbott, Kiran S. Kedlaya, and David Roe, Bounding Picard numbers of surfaces using p-adic cohomology, Anita Buckley and Bal´azs Szendr¨oi, Orbifold Riemann-Roch for

Source URL: magma.maths.usyd.edu.au

BGTS Colloquium Prof. Jon Keating University of Bristol The Riemann Hypothesis: recent perspectives on a grand

Source URL: www.bgts.uni-bielefeld.de

SOLUTIONS FOR TODA SYSTEMS ON RIEMANN SURFACES JIAYU LI, YUXIANG LI Abstract. In this paper, we study the solutions of Toda systems on Riemann surface in the critical case, we prove a sufficient condition for the existen

Source URL: faculty.math.tsinghua.edu.cn

The Riemann Hypothesis over Finite Fields From Weil to the Present Day James S. Milne September 14, 2015 Abstract

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W 2,2-conformal immersions of a closed Riemann surface into Rn Ernst Kuwert and Yuxiang Li ∗†

Source URL: faculty.math.tsinghua.edu.cn

SFB Projektleitersitzung ======================== Karlsruhe, 9. Dezember Beginn 17 Uhr, Ende 18:15 Uhr Teilnehmer: M. Beneke, J. Bluemlein, M. Czakon, K. Jansen, M. Kraemer, J. Kuehn, M. Muehlleitner, T. Riemann, R. Somm

Source URL: sfb-tr9.ttp.kit.edu

RECENT DEVELOPMENTS at PITZ∗ M. Krasilnikov† , K Abrahamyan, G. Asova, J. B¨ahr, G. Dimitrov, U. Gensch, H.-J. Grabosch, J.H. Han, S. Khodyachykh, S. Liu, V. Miltchev, A. Oppelt, B. Petrosyan, S. Riemann, L. Staykov

Source URL: pitz.desy.de

Class.Q.Grav. Volpp.3085–Dec-1996 Riemann Normal Coordinates, Smooth Lattices and Numerical Relativity

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