Results 131 to 140 of about 8,796 (232)
Curvatures of the Factorable Hypersurface
The curvatures of a factorable hypersurface are introduced in the four-dimensional Euclidean space. It is also given some relations on of the factorable hypersurface.
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Modeling the boundaries of the working space of a planar three-link manipulator
A study of the boundaries of the working space of a three-link planar manipulator, specified by analytical equations, is carried out. A new geometric interpretation of these samples is proposed.
T. A. Sheveleva, A. A. Lyashkov
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Hypersurface Arrangements with Generic Hypersurfaces Added
19 pages, 3 figures, 2 ...
Reinke, Bernhard, Wang, Kexin
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Minkowski Inequalities and non-isolated hypersurface singularities [PDF]
We derive a number of inequalities involving L\^e numbers of non-isolated hypersurface singularities. In particular, we derive L\^e-Iomdine formulas with inequalities and use these, together with Teissier's Minkowski inequalities for sectional Milnor ...
Massey, David B.
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3×4: a telematic/architectural hypersurface [PDF]
In her 2004 publication ‘Virtual Theatres’ Gabriella Giannachi wrote on the processes of doubling presence in interactive artworks, from liquid architecture to telematic performance, where the physical and virtual realms meet and intersect at a place she
Sermon, Paul +4 more
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A note about almost contact metric hypersurfaces axioms for almost Hermitian manifolds
From 1950s, it is known that an almost contact metric structure is induced on an arbitrary oriented hypersurface in an almost Hermitian manifold. In accordance with the definition, an almost Hermitian manifold satisfies the axiom of almost contact ...
A. Abu-Saleem +2 more
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Analytic branches and hypersurface sections [PDF]
We study the behaviour of analytic branches of a projective variety with respect to hypersurface sections and we give conditions under which their number and their orders are ...
Cumino, Caterina
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Global hypersurfaces of section for geodesic flows on convex hypersurfaces
We construct a global hypersurface of section for the geodesic flow of a convex hypersurface in Euclidean space admits an isometric involution. This generalizes the Birkhoff annulus to higher dimensions.
Sunghae Cho, Dongho Lee
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An erratum to Lemma 2.1 in Do Carmo and Zhou (2000) is presented.
CARMO MANFREDO P. DO, ZHOU DETANG
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