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Math.341(2019), 609–615

[AKM+19] Dave Auckly, Hee Jung Kim, Paul Melvin, Daniel Ruberman, Hannah Schwartz,Isotopy of surfaces in 4-manifolds after a single stabilization, Adv · 2019 · arXiv 1912.09029

2 Pith papers cite this work. Polarity classification is still indexing.

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math.GT 2

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Non-isotopic surfaces in $T^4\#(S^2\times S^2)$: an example

math.GT · 2026-04-07 · unverdicted · novelty 7.0

Infinitely many non-isotopic embedded tori with a common geometric dual exist in T^4#(S^2×S^2), built via the Norman trick on a fixed immersed surface using non-homotopic tubing arcs and distinguished by homotopy classes of 2-handles in the complement.

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  • Non-isotopic surfaces in $T^4\#(S^2\times S^2)$: an example math.GT · 2026-04-07 · unverdicted · none · ref 1

    Infinitely many non-isotopic embedded tori with a common geometric dual exist in T^4#(S^2×S^2), built via the Norman trick on a fixed immersed surface using non-homotopic tubing arcs and distinguished by homotopy classes of 2-handles in the complement.

  • Diffeomorphism groups and gauge theory for families math.GT · 2026-04-16 · unverdicted · none · ref 10

    Survey of gauge theory for families with focus on applications to diffeomorphism groups of 4-manifolds developed 2021-2025.