Squared Dehn-Seidel twists on homologically distinct Lagrangian spheres in symplectic K3 surfaces are shown to be algebraically independent in the abelianized smoothly trivial symplectic mapping class group.
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Configurations of Lagrangian spheres in $K3$ surfaces
Squared Dehn-Seidel twists on homologically distinct Lagrangian spheres in symplectic K3 surfaces are shown to be algebraically independent in the abelianized smoothly trivial symplectic mapping class group.