Titlebook: Homogeneous Spaces and Equivariant Embeddings; D.A. Timashev Book 2011 Springer-Verlag Berlin Heidelberg 2011 algebraic group.equivariant

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Dmitry A. Timashev0 and asks whether there is any alternative for these countries in the years ahead. The work reconsiders the austerity versus stimulus debate through the voices of those who proposed the successful idea of expansionary austerity and those who opposed it. The editors have brought together a collectio

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Dmitry A. Timashevols necessary to engage in the debate.Concludes with an outlThis timely book debates the economic and political logic of the austerity policies that have been implemented in the UK and in the Eurozone since 2010 and asks whether there is any alternative for these countries in the years ahead. The wo

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Algebraic Homogeneous Spaces,with the definition of an algebraic homogeneous space ./. as a geometric quotient, and prove its quasiprojectivity. We also prove some elementary facts on tangent vectors and .-equivariant automorphisms of ./.. In §2, we describe the structure of .-fibrations over ./. and compute Pic(./.). Some rela

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Complexity and Rank,theorems, which claim that a .-variety may be covered by affine open subsets stable under parabolic subgroups of ., and describe the structure of these subsets. In §5, we define two numerical invariants of a .-variety related to the action of a Borel subgroup of .: the complexity and the rank. We re

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General Theory of Embeddings,st in a fundamental paper [., Comment. Math. Helv. . (.), no. 2, 186–245]. However it was noticed in [D. A. Timashev, .. 1, Math. USSR-Izv. . (.), no. 2, 363–397] that the whole theory admits a natural exposition in a more general framework, which is discussed in this chapter. The generically transi

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978-3-642-26772-7Springer-Verlag Berlin Heidelberg 2011

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Homogeneous Spaces and Equivariant Embeddings978-3-642-18399-7Series ISSN 0938-0396