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A risk assessment indicator system for common diseases in children and adolescents. [PDF]
Shao Y, Hu B, Lu Y, Yu S, Liang J.
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Early Outcomes of a Curvature-Guided Strategy for Dual-Branch Revascularization in Zone 1 TEVAR. [PDF]
Zhang L, Shu C, Li R, Xia D, Li X.
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"A dual-applanation physical model to improve accuracy in goldmann tonometry by accounting for corneal biomechanics". [PDF]
Barbaro G +3 more
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Age-related changes in central corneal thickness and their association with ocular biometric parameters in children. [PDF]
Yuan Q, Bai Y, Su Z, Zou Y, Lu Y.
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Research on Multi-Type Rivet Head Defect Extraction and Classification Based on PointGhost Lightweight Network. [PDF]
Liu L +5 more
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The Quarterly Journal of Mathematics, 1986
The ith mean curvature \(K_ i\) of a compact immersed submanifold of dimension n in \(E^ k\) is the normalized ith elementary symmetric function of the principal curvatures. The authors consider homothety- invariant integrals of functions of the \(K_ i\). They discuss lower bounds for these.
Kühnel, Wolfgang, Pinkall, Ulrich
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The ith mean curvature \(K_ i\) of a compact immersed submanifold of dimension n in \(E^ k\) is the normalized ith elementary symmetric function of the principal curvatures. The authors consider homothety- invariant integrals of functions of the \(K_ i\). They discuss lower bounds for these.
Kühnel, Wolfgang, Pinkall, Ulrich
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II—mean curvature and weighted mean curvature
Acta Metallurgica et Materialia, 1992Abstract Several different formulations are in use for mean curvature (appropriate for isotropic surface free energy) and weighted mean curvature (appropriate for anisotropic surface free energy). These formulations are collected and described in this paper.
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On an Inequality of Mean Curvature
Journal of the London Mathematical Society, 1972where denotes the scalar product in E, cn the area of the unit rc-sphere, and dV the volume element of M. The equality sign of (1) holds when and only when M" is imbedded as a hypersphere in an («+ l)-dimensional subspace of E (Chen [3], [4]; see also Chen [1] and Willmore [6], [7]).
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