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- W1994681919 abstract "In this paper we compute the homotopy groups of the symplectomorphism groups of the 3-, 4- and 5-point blow-ups of the projective plane (considered as monotone symplectic Del Pezzo surfaces). Along the way, we need to compute the homotopy groups of the compactly supported symplectomorphism groups of the cotangent bundle of $mathbf{RP}^{2}$ and of $mathbf{C}^*timesmathbf{C}$. We also make progress in the case of the $A_n$-Milnor fibres: here we can show that the (compactly supported) Hamiltonian group is contractible and that the symplectic mapping class group embeds in the braid group on $n$-strands." @default.
- W1994681919 created "2016-06-24" @default.
- W1994681919 creator A5076200896 @default.
- W1994681919 date "2009-09-30" @default.
- W1994681919 modified "2023-09-27" @default.
- W1994681919 title "Symplectic mapping class groups of some Stein and rational surfaces" @default.
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