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Creators/Authors contains: "Edelen, Nick"

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  1. ; ; (, Ars inveniendi analytica)
    Free, publicly-accessible full text available January 1, 2026
  2. ; (, Archive for Rational Mechanics and Analysis)
    Abstract We establish uniqueness and regularity results for tangent cones (at a point or at infinity), with isolated singularities arising from a given immersed stable minimal hypersurface with suitably small (non-immersed) singular set. In particular, our results allow the tangent cone to occur with any integer multiplicity. 
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  3. ; (, Communications on Pure and Applied Mathematics)
    Abstract Suppose that is a smooth strictly minimizing and strictly stable minimal hypercone (such as the Simons cone), , and a complete embedded minimal hypersurface of lying to one side of . If the density at infinity of is less than twice the density of , then we show that , where is the Hardt–Simon foliation of . This extends a result of L. Simon, where an additional smallness assumption is required for the normal vector of . 
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  4. ; ; (, Calculus of Variations and Partial Differential Equations)
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  5. ; ; (, Indiana University Mathematics Journal)
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  6. ; (, Annals of Mathematics)
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  7. ; (, Communications on Pure and Applied Mathematics)
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  8. ; ; (, Journal of Differential Geometry)
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  9. ; ; ; (, Communications on Pure and Applied Mathematics)
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  10. ; ; (, Mathematische Annalen)
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