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On A Foliated and Parametric Minimal Hypersurface in-Euclidean Space
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We show that In each odd dimensional Euclidean Space E2n + 1 (n ≤1), there is a parametric minimal hypersurface M2n which for n = 1 is a helicoid in E3 in isothermal parameters. We also show that the parametric equations of M2n can be recovered from a representation of Weierstrass type. The minimal M2n admits an n-dimensional foliation and has many other significant geometrical properties.
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