New special Lagrangian submanifolds are constructed near the origin in C^{n+1} with isolated singularities, cylindrical tangent cones C times R, and connectivity of Y minus the origin that differs from the cone.
Uniqueness of certain cylindrical tangent cones
2 Pith papers cite this work. Polarity classification is still indexing.
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math.DG 2verdicts
UNVERDICTED 2representative citing papers
Uniqueness of the tangent cone C(S² × S⁴) × ℝ is established for area-minimizing hypersurfaces in ℝ⁹, completing all C_{p,q} × ℝ cases.
citing papers explorer
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Special Lagrangians with Cylindrical Tangent Cones
New special Lagrangian submanifolds are constructed near the origin in C^{n+1} with isolated singularities, cylindrical tangent cones C times R, and connectivity of Y minus the origin that differs from the cone.
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Uniqueness of Cylindrical Tangent Cones $C_{p,q} \times \mathbb{R}$
Uniqueness of the tangent cone C(S² × S⁴) × ℝ is established for area-minimizing hypersurfaces in ℝ⁹, completing all C_{p,q} × ℝ cases.