The explicit Sp(2)-invariant AC shrinker uniqueness conjecture

From papers

Let Λ2S4\Lambda^2_-\mathbb{S}^4 be the anti-self-dual bundle of the 4-sphere, and let the explicit AC shrinker be the complete Sp(2)\textup{Sp}(2)-invariant shrinker described in Example. Explicit Sp(2)-invariant shrinker uniqueness conjecture. The explicit AC shrinker of Example is the unique complete AC Sp(2)\textup{Sp}(2)-invariant shrinker. The claim is supported by numerical simulations and is equivalent in substance to the paper's uniqueness-up-to-scale formulation; it remains open.

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Sources & referencesView supporting material

Primary source

Mark Haskins, Rowan Juneman and Johannes Nordström, “Sp(2)-invariant expanders and shrinkers in Laplacian flow”, arXiv:2501.05437 (2025).

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