509 Documenta Math. Semistable Modules over Lie Algebroids in Positive Characteristic

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Date: 2014-05-01 17:35:40 Algebra Abstract algebra Mathematics Sheaf theory Algebraic geometry Scheme theory Vector bundles Algebras Sheaf Coherent sheaf Lie algebroid Proj construction		509 Documenta Math. Semistable Modules over Lie Algebroids in Positive Characteristic Add to Reading List Source URL: documenta.sagemath.org Download Document from Source Website File Size: 299,51 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