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Thomas precession, relativistic torque, and non-planar orbits. [PDF]
Eur Phys J C Part FieldsCzarnecki A, Zelnikov A.
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A Review of Intense Electromagnetic Fields in Heavy-Ion Collisions: Theoretical Predictions and Experimental Results. [PDF]
Research (Wash D C)Shen D +5 more
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Research on local sound field intensity control technique in metasurface based on deep neural networks. [PDF]
PLoS OneZhao H, Lv Q, Huang Z, Chen W, Hao G.
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Ricci Curvature Tensor-Based Volumetric Segmentation. [PDF]
Int J Comput VisHuang J, Chen K, Alpers A, Lei N.
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Phonon stability boundary and deep elastic strain engineering of lattice thermal conductivity. [PDF]
Proc Natl Acad Sci U S AShi Z +9 more
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Octabetaines: a DFT Study of Unexplored Eight-Membered 10π Heterocycles. [PDF]
ACS OmegaRamsden CA, Oziminski WP.
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Hypersurface homogeneous and hypersurface self-similar models
Classical and Quantum Gravity, 1997The field equation for hypersurface homogeneous models and hypersurface self-similar models in terms of variables associated with the symmetry surface are presented. In terms of these variables expressions are given for the kinematical quantities associated with the perfect fluid.
Ulf S. Nilsson, Claes Uggla, Claes Uggla
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Journal of Geometry, 1997
Let \(M\) be an embedded compact hypersurface in \(\mathbb{R}^{n+1}\), by \(G_M\) one denotes the Gauss map of \(M\), \(G_M: M\to S^n\). For \(M\), \(N\), two embedded, compact hypersurfaces in \(\mathbb{R}^{n+1}\) the author shows that if \(M^{[n]}=N^{[n]}\), then \(M= N\), where \[ M^{[n]}= \{p\in M:\text{rank }DG_M(p)= n\},\text{ resp. } N^{[n]}=\{p\
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Let \(M\) be an embedded compact hypersurface in \(\mathbb{R}^{n+1}\), by \(G_M\) one denotes the Gauss map of \(M\), \(G_M: M\to S^n\). For \(M\), \(N\), two embedded, compact hypersurfaces in \(\mathbb{R}^{n+1}\) the author shows that if \(M^{[n]}=N^{[n]}\), then \(M= N\), where \[ M^{[n]}= \{p\in M:\text{rank }DG_M(p)= n\},\text{ resp. } N^{[n]}=\{p\
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Mathematical Proceedings of the Cambridge Philosophical Society, 1973
Let M be a C∞ manifold smoothly embedded as a convex hypersurface of Euclidean n-space n. M has constant width if the distance between each pair of parallel supporting hyperplanes in n is equal. This is equivalent to the condition that any chord of M normal to M at one end-point be normal to M at both end-points.
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Let M be a C∞ manifold smoothly embedded as a convex hypersurface of Euclidean n-space n. M has constant width if the distance between each pair of parallel supporting hyperplanes in n is equal. This is equivalent to the condition that any chord of M normal to M at one end-point be normal to M at both end-points.
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