Springer Science and Business Media LLC
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Intermediate moduli spaces of stable maps
Springer Science and Business Media LLC - Tập 167 - Trang 47-90 - 2006
We describe the Chow ring with rational coefficients of
$\overline{M}_{0,1}(\mathbb{P}^n,d)$
as the subring of invariants of a ring
$B^*(\overline{M}_{0,1}(\mathbb{P}^n,d);\mathbb{Q})$
, relative to the action of the group of symmetries Sd. We compute
$B^*(\overline{M}_{0,1}(\mathbb{P}^n,d);\mathbb{Q})$
by following a sequence of intermediate spaces for
$\overline{M}_{0,1}(\mathbb{P}^n,d)$
.
Stable bundles and differentiable structures on certain elliptic surfaces
Springer Science and Business Media LLC - Tập 86 - Trang 357-370 - 1986
Nonexistence of wandering domains for strongly dissipative infinitely renormalizable Hénon maps at the boundary of chaos
Springer Science and Business Media LLC - - 2020
CR structures with group action and extendability of CR functions
Springer Science and Business Media LLC - Tập 82 - Trang 359-396 - 1985
A propos des cycles analytiques de dimension infinie
Springer Science and Business Media LLC - Tập 8 - Trang 267-312 - 1969
Deformations of holomorphic Seifert fiber spaces
Springer Science and Business Media LLC - Tập 51 - Trang 77-102 - 1979
On the Jones polynomial of closed 3-braids
Springer Science and Business Media LLC - Tập 81 - Trang 287-294 - 1985
The maximal number of exceptional Dehn surgeries
Springer Science and Business Media LLC - Tập 191 - Trang 341-382 - 2012
The homotopy category of flat modules, and Grothendieck duality
Springer Science and Business Media LLC - Tập 174 - Trang 255-308 - 2008
Let R be a ring. We prove that the homotopy category K(R-Proj) is always
$\aleph_1$
-compactly generated, and, depending on the ring R, it may or may not be compactly generated. We use this to give a description of K(R-Proj) as a quotient of K(R-Flat). The remarkable fact is that this new description of K(R-Proj) generalizes to non-affine schemes; this will appear in Murfet’s thesis.
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