Results 1 to 10 of about 194 (85)
Localization, finding the coordinates of an object with respect to other objects with known coordinates-hereinafter, referred to as anchors, is a nonlinear problem, as it involves solving circle equations when relating distances to Cartesian coordinates,
Usman A. Khan +2 more
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Barycentric coordinates for convex sets [PDF]
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Mathieu Desbrun +2 more
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On the monotonicity of generalized barycentric coordinates on convex polygons [PDF]
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Michael S Floater
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Allal Guessab
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Free-Form Deformation for Mesh Models based on Barycentric Coordinates for Convex Polytope
In this paper, we present a parametric deformation method for mesh models based on barycentric coordinates for convex polytope. First, we propose a FFD (free-form deformation) based on barycentric coordinates. Arbitrary convex polytope can be used for the deformation handle of the FFD.
Satoshi Kanai
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Continuity and convexity of projections and barycentric coordinates in convex polyhedra [PDF]
exaly +3 more sources
The deformation of a solid due to changing boundary conditions is described by a deformation gradient in Euclidean space. If the deformation process is reversible (conservative), the work done by the changing boundary conditions is stored as potential ...
Odysseas Kosmas +2 more
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The paper presents a novel approach to the Pulse Width Modulation (PWM) duty cycle computing for complex or irregular voltage vector arrangements in the two (2D) and three-dimensional (3D) Cartesian coordinate systems.
Pawel Szczepankowski +4 more
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Random processes with convex coordinates on triangular graphs
Probabilities for reaching specified destinations and expectation values for lengths for random walks on triangular arrays of points and edges are computed.
J. N. Boyd, P. N. Raychowdhury
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On Some Problems for a Simplex and a Ball in Rn
Let \(C\) be a convex body and let \(S\) be a nondegenerate simplex in \({\mathbb R}^n\). Denote by \(\tau S\) the image of \(S\) under homothety with a center of homothety in the center of gravity of \(S\) and the ratio \(\tau\). We mean by \(\xi(C;S)\)
Mikhail V. Nevskii
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