157 Documenta Math. Rationally Connected Foliations on Surfaces

First Page		Document Content
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
	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, DocID: 1xTGj - View Document
	TRIVIALITY AND SPLIT OF VECTOR BUNDLES ON RATIONALLY CONNECTED VARIETIES XUANYU PAN Abstract. In this paper, we use the existence of a family of rational curves on a separably connected variety, which satisfies the Lefsc DocID: 1tneC - View Document
	619 Documenta Math. Arithmetic Characteristic Classes of Automorphic Vector Bundles DocID: 1sF70 - View Document
	619 Documenta Math. Arithmetic Characteristic Classes of Automorphic Vector Bundles DocID: 1s2j4 - View Document