Mark Meyer
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Mark Meyer has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Alan Barr
Department of Computer Science California Institute of Technology, Pasadena, CA 91125
1 shared publication - Haeyoung Lee
Department of Computer Science , California Institute of Technology , MS 256-80, Pasadena , CA , 91125
1 shared publication Mathieu Desbrun
Department of Computer Science , University of Southern California , Los Angeles , CA , 90089-0781 desbrunzjusc.edu
1 shared publication
Latest Publications
- Top Cited Papers
- 1 January 2002
- Published by Taylor & Francis in Journal of Graphics Tools
- Vol. 7 (1) , 13-22
Generalized Barycentric Coordinates on Irregular Polygons
In this paper 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. Our new equations preserve many of the familiar properties of the triangular barycentric coordinates with an equally simple calculation, contrary to previous formulations. We illustrate the propert ies and behavior of these new generalized barycentric coordinates through several example applications.
- 1 January 2002
- Published by Taylor & Francis in Journal of Graphics Tools
- Vol. 7 (1) , 13-22
Top Cited PapersGeneralized Barycentric Coordinates on Irregular Polygons
In this paper 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. Our new equations preserve many of the familiar properties of the triangular barycentric coordinates with an equally simple calculation, contrary to previous formulations. We illustrate the propert ies and behavior of these new generalized barycentric coordinates through several example applications.