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The definition, editing, and contouring of surfaces for the analysis of field problems

Published: 01 May 1986 Publication History

Abstract

This paper reports on an interactive system for manipulating a tensor-product B-spline approximation to field data for applications in which contours are of interest. The features of the system are: an interpolation technique for approximating fields defined from scattered or gridded data by tensor-product B-splines, an interactive display providing control-vertex manipulation of the resulting B-spline approximation, and a contouring algorithm that is designed specifically for B-spline surfaces.

References

[1]
R.H. Bartels, J. C. Beatty, and B. A. Barsky, An Introduction to the Use of Splines in Computer Graphics, Morgan Kaufmann Publishers, Los Altos, California (1987).
[2]
W. Boehm, G. Farin, and J. Kahmann, A Survey of Curve and Surface Methods in CAGD, Computer Aided Geometric Design 1(1) pp. 1-60 (lg84).
[3]
G C. de Boor, A Practical Guide to Splines, Springer-Verlag (1978).
[4]
E. Cohen, T. Lyche, and R. Riesenfeld, Discrete B-splines and Subdivision Techniques in Computer-Aided Geometric Design and Computer Graphics, Computer Graphics and Image Processing 14(2) pp. 87-111 (1980).
[5]
A. I. Kulikov and G. S. Rivin, Mapping Fields of the Meteorological Elements Given at the Nodes of a Latitude Longitude Grid, Meteorol. and Gidrol. (Meteorology and Hydology) (U.S.S.R.) 1 pp. 41-48 (1982).
[6]
C. L. Lawson and R. J. Hanson, Solving Least Squares Problems, Prentice Hall (1974).
[7]
J. F. Lyness and L. Asquith, A Simple Contour Plotting Program for Finite Element Output, Advanced Eng. Software,5(1) pp. 23-31 (1983).
[8]
D. J. McConalogue, A quasi-intrinsic scheme for passing a smooth curve through a discrete set of points, Computer Journal 13(4) pp. 392-396 (1970).
[9]
I. G. Moore, Automatic Contouring of Geological Data, 15th APCOM Symposium, pp. 209-219 (1977).
[10]
C.S. Petersen, Adaptive contouring of threedimensional surfaces, Computer Aided Geometric Design 1 pp. 61-74 (1984).
[11]
A. Preusser, Computing Contours by Successive Solution of Quintic Polynomial Equations, ACM Trans. on Math. Software 10(4) pp. 463-472 (1984).
[12]
A. Preusser, Algorithm 626 -- TRICP: A contour plot program for triangular meshes, ACM Trans. on Math. Software 10(4) pp. 473-475 (1984).
[13]
B. D. Ripley, Spatial Statistics, John Wiley & Sons (1981).
[14]
P. SablonniSre, Bernstein-Bgzier Methods for the Construction of Bivariate Spline Approximants, Computer Aided Geometric Design - Surfaces in CAGD '84, pp. 29-36 North-Holland, Amsterdam, (1985).

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cover image ACM Conferences
CHI '87: Proceedings of the SIGCHI/GI Conference on Human Factors in Computing Systems and Graphics Interface
May 1987
344 pages
ISBN:0897912136
DOI:10.1145/29933
Permission to make digital or hard copies of all or part of this work for personal or classroom use is granted without fee provided that copies are not made or distributed for profit or commercial advantage and that copies bear this notice and the full citation on the first page. Copyrights for components of this work owned by others than ACM must be honored. Abstracting with credit is permitted. To copy otherwise, or republish, to post on servers or to redistribute to lists, requires prior specific permission and/or a fee. Request permissions from [email protected]

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Published: 01 May 1986

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CHI '87 Paper Acceptance Rate 46 of 166 submissions, 28%;
Overall Acceptance Rate 6,199 of 26,314 submissions, 24%

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