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Subdividing barycentric coordinates

Computer Aided Geometric Design, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dmitry Anisimov   +2 more
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Blended barycentric coordinates

Computer Aided Geometric Design, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dmitry Anisimov   +2 more
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On pseudo-harmonic barycentric coordinates

Computer Aided Geometric Design, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chen, R., Gotsman, C.
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Hyperbolic barycentric coordinates and applications

Computer Aided Geometric Design, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bensad, Alaa eddine, Ikemakhen, Aziz
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Special issue on “Generalized Barycentric Coordinates”

Computer Aided Geometric Design, 2020
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Michael S. Floater   +2 more
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Generalized Barycentric Coordinates on Irregular Polygons

Journal of Graphics Tools, 2002
Summary: We present an easy computation of a generalized form of barycentric coordinates for irregular, convex \(n\)-sided polygons. Triangular barycentric coordinates have had many classical applications in computer graphics, from texture mapping to ray tracing.
Mark Meyer   +3 more
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Barycentric coordinates computation in homogeneous coordinates

Computers & Graphics, 2008
Homogeneous coordinates are often used in computer graphics and computer vision applications especially for the representation of geometric transformations. The homogeneous coordinates enable us to represent translation, rotation, scaling and projection operations in a unique way and handle them properly. Today's graphics hardware based on GPU offers a
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Barycentric Coordinates on Surfaces

Computer Graphics Forum, 2010
AbstractThis paper introduces a method for defining and efficiently computing barycentric coordinates with respect to polygons on general surfaces. Our construction is geared towards injective polygons (polygons that can be enclosed in a metric ball of an appropriate size) and is based on replacing the linear precision property of planar coordinates by
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Problem in Barycentric Coordinates

Journal of Applied Physics, 1965
When the phase coexistence pattern of a multicomponent system is known, it is theoretically a simple matter to decide which of the phase fields is represented by a given mixture of the p primary components. However, when p>3 the usual determinantal procedure is time consuming in practice and may even lead to an erroneous conclusion because of ...
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Barycentric coordinates for convex polytopes

Advances in Computational Mathematics, 1996
Continuing investigations of other authors referring to convex polygons and convex polytopes, the author generalizes the standard barycentric coordinate functions for simplices to those for arbitrary convex polytopes. In particular, a planar construction for polygons due to E.
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