Laplas recurrence of minimal surfaces in E3

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In the article, derived equations of laplas 1-recurrent and harmonic surfaces in E3. Proved'that each minimal surface is laplas 1-recurrent one with eigenvalue & = 2K, where К - is Gaussian curvature of surface. Obtained that each harmonic minimal surface is a plane Е2 ∩ Е3 or its part.

Короткий адрес: https://sciup.org/14968538

IDR: 14968538

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