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Maximal Normal Curvature and Veronese Rigidity

math.DG · 2026-07-01 · unverdicted · novelty 7.0

Proves κ(F) ≥ √(2n/(n+1)) for almost Hermitian (dim 2n) or quaternion-Hermitian (dim 4n) submanifolds with harmonic fundamental forms, with equality iff the form is parallel and the immersion is a standard Veronese embedding up to totally geodesic inclusion.

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  • Maximal Normal Curvature and Veronese Rigidity math.DG · 2026-07-01 · unverdicted · none · ref 10

    Proves κ(F) ≥ √(2n/(n+1)) for almost Hermitian (dim 2n) or quaternion-Hermitian (dim 4n) submanifolds with harmonic fundamental forms, with equality iff the form is parallel and the immersion is a standard Veronese embedding up to totally geodesic inclusion.