Pages that link to "Item:Q2481353"

The following pages link to The symplectomorphism group of a blow up (Q2481353):

Displaying 16 items.

• The homotopy Lie algebra of symplectomorphism groups of 3-fold blow-ups of the projective plane (Q379208) (← links)
• The symplectic mapping class group of \(\mathbb{C}P^2\# n\overline{\mathbb{C}P^2}\) with \(n \leq 4\) (Q494151) (← links)
• Symplectic mapping class groups of some Stein and rational surfaces (Q719905) (← links)
• Hamiltonian \(S^1\)-manifolds are uniruled (Q1000601) (← links)
• Hamiltonian loops on the symplectic one-point blow up (Q1625194) (← links)
• Characteristic classes via 4-dimensional gauge theory (Q2024744) (← links)
• On the rank of \(\pi_1\)(Ham) (Q2172190) (← links)
• Genus-decreasing relation of Gromov-Witten invariants for surfaces under blow-up (Q2239348) (← links)
• The diameter of the symplectomorphism group is infinite (Q2276815) (← links)
• The homotopy Lie algebra of symplectomorphism groups of 3-fold blowups of \((S^2\times S^2,\sigma_{\text{std}}\oplus\sigma_{\text{std}})\) (Q2286795) (← links)
• Symplectic \((-2)\)-spheres and the symplectomorphism group of small rational 4-manifolds (Q2305504) (← links)
• Mapping spaces between manifolds and the evaluation map (Q3093461) (← links)
• (Q4308074) (← links)
• Symplectic (-2)-spheres and the symplectomorphism group (Q5023583) (← links)
• Gottlieb groups of function spaces (Q5360326) (← links)
• Induced Hamiltonian function on the symplectic one-point blowup (Q6659891) (← links)