Algebraic structures with unbounded Chern numbers

Author:

Schreieder Stefan,Tasin Luca

Publisher

Wiley

Subject

Geometry and Topology

Reference21 articles.

1. P. Cascini and L. Tasin , ‘On the Chern numbers of a smooth threefold’, Preprint, 2014, arXiv:1412.1686.

2. I. Dolgachev , ‘Algebraic surfaces with $q=p_g=0$ ’, Algebraic surfaces, 97–215, C.I.M.E. Summer Schools 76 (Springer, Heidelberg, 2010).

3. F. T. Farrell and L. E. Jones , ‘Rigidity in geometry and topology’, Proceedings of the International Congress of Mathematicians, vols I, II, Kyoto, 1990 (Mathematical Society of Japan, Tokyo, 1991) 653–663.

4. Algebraic surfaces and 4-manifolds: Some conjectures and speculations

5. On the diffeomorphism types of certain algebraic surfaces, I;Friedman;J. Differential Geom.,1988

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2. Some Kähler structures on products of 2-spheres;L’Enseignement Mathématique;2019-05-23

3. On the Chern numbers of a smooth threefold;Transactions of the American Mathematical Society;2018-05-17

4. Kähler structures on spin 6-manifolds;Mathematische Annalen;2017-11-07

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