Any two Lagrangian (p,q)-pinwheel embeddings in B_{p,q} are Hamiltonian isotopic, with Symp_c(B_{p,q}) generated by the pintwist τ_{p,q}.
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Symplectic resolutions of weighted projective planes CP(a,b,c) are characterized via disconnected divisors with log Kodaira dimension -∞, exceptional gaps, and a Torelli theorem for Hirzebruch-Jung string configurations.
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The nearby Lagrangian conjecture for pinwheels
Any two Lagrangian (p,q)-pinwheel embeddings in B_{p,q} are Hamiltonian isotopic, with Symp_c(B_{p,q}) generated by the pintwist τ_{p,q}.
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Symplectic log Kodaira dimension $-\infty$, Hirzebruch--Jung strings and weighted projective planes
Symplectic resolutions of weighted projective planes CP(a,b,c) are characterized via disconnected divisors with log Kodaira dimension -∞, exceptional gaps, and a Torelli theorem for Hirzebruch-Jung string configurations.