Rank two nilpotent co-Higgs sheaves on complex surfaces

Author:

Corrêa M.

Funder

Conselho Nacional de Desenvolvimento Científico e Tecnológico

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference19 articles.

1. Brunella, M.: A positivity property for foliations on compact Kähler manifolds. Int. J. Math. 17, 35–43 (2006)

2. Brunella, M.: Foliations on complex projective surfaces, In: Dynamical Systems, Part II, Scuola Norm. Sup., Pisa, 49–77. (2003)

3. Bogomolov, F., McQuillan, M.: Rational curves on foliated varieties, preprint IHES M/01/07 (2001)

4. Demailly, J.-P.: L2-vanishing theorems for positive line bundles and adjunction theory, Transcendental Methods in Algebraic Geometry, Springer Lecture Notes 1646, 1–97 (1996)

5. Dolgachev, I.: Weighted projective varieties, Group actions and vector fields, pp. 34–71, Lecture Notes in Mathematics 956, Springer, Berlin (1982)

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2. Rational Morita equivalence for holomorphic Poisson modules;Advances in Mathematics;2020-10

3. Logarithmic Co-Higgs Bundles;Mediterranean Journal of Mathematics;2019-01-04

4. 2-Nilpotent co-Higgs structures;manuscripta mathematica;2018-06-11

5. A vanishing theorem for co-Higgs bundles on the moduli space of bundles;Geometriae Dedicata;2017-05-29

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