157 Documenta Math. Rationally Connected Foliations on Surfaces

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Date: 2009-06-26 05:23:28 Abstract algebra Algebra Geometry Vector bundles Foliation Algebraic geometry Ample line bundle Divisor Differential geometry		157 Documenta Math. Rationally Connected Foliations on Surfaces Add to Reading List Source URL: www.math.uiuc.edu Download Document from Source Website File Size: 121,42 KB Share Document on Facebook

	Abstract This is a survey of results on positivity of vector bundles, inspired by the BrunnMinkowski and Prékopa theorems. Applications to complex analysis, Kähler geometry and algebraic geometry are also discussed. Pr DocID: 1xVyz - View Document
	Grivaux, Julien Infinitesimal deformations of rational surface automorphisms. (English) Zbl Math. Z. 288, No. 3-4, ). The basic problem of deformation theory in algebraic geometry involves wa DocID: 1xV8R - View Document
	Sur les surfaces K3 et les variétés hyperkählériennes 7th Swiss-French workshop in Algebraic Geometry Charmey, Suisse Janvier 2018 Olivier Debarre DocID: 1xTJ3 - View Document
	Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–588) BIRATIONAL GEOMETRY OF ALGEBRAIC VARIETIES Caucher Birkar DocID: 1xTtZ - View Document
	ISOPERIMETRIC PROFILE AND RANDOM WALKS ON LOCALLY COMPACT SOLVABLE GROUPS ROMAIN TESSERA Abstract. We study the large-scale geometry of a large class of amenable locally compact groups comprising all solvable algebraic g DocID: 1xTi0 - View Document