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Browse All Reviews > Computing Methodologies (I) > Computer Graphics (I.3) > Computational Geometry And Object Modeling (I.3.5) > Splines (I.3.5...)
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1-10 of 12
Reviews about "Splines (I.3.5...)":
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An efficient scattered data approximation using multilevel B-splines based on quasi-interpolants Lee B., Lee J., Yoo J. 3-D digital imaging and modeling (Proceedings of the Fifth International Conference on 3-D Digital Imaging and Modeling,Jun 13-16, 2005) 110-117, 2005. Type: Proceedings
Lee, Lee, and Yoo propose a method for surface reconstruction based on scattered data, which is based on multilevel B-spline functions and quasi-interpolation. To be a bit more specific, the final approximation is a sum of spline funct...
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Aug 22 2006 |
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Extending cubic uniform B-splines by unified trigonometric and hyperbolic basis Zhang J., Krause F. Graphical Models 67(2): 100-119, 2005. Type: Article
In this paper, CB-splines replace the polynomial basis functions {t3, t2, t, 1} for cubic B-spline segments with the circular basis functions {sin ...
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Aug 1 2005 |
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Geometric construction of spline curves with tension properties Costantini P., Manni C. Computer Aided Geometric Design 20(8-9): 579-599, 2003. Type: Article
A class of quintic spline curves whose shape can be controlled via the control net and a pair of tension parameters for each spline segment is the subject of this paper. The authors start with a description of a geometric construction ...
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Aug 6 2004 |
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Accelerating accurate b-spline free-form deformation of polygonal objects Feng J., Peng Q. Journal of Graphics Tools 5(1): 1-8, 2000. Type: Article
This is a short note, elaborating on Feng et al. [1], which proposed B-spline free-form deformation (FFD) of polygonal objects using the generalized de Casteljau algorithm. The new method employs polynomial interpolation instead of the...
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Oct 1 2001 |
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An introduction to NURBS: with historical perspective Rogers D., Morgan Kaufmann Publishers Inc., San Francisco, CA, 2001. 324 pp. Type: Book (9781558606692), Reviews: (1 of 2)
Nonuniform rational B-splines (NURBS) are used in modeling curves and surfaces such as animated objects, aircraft wings, or other engineering parts. The basic idea is to produce a patchwork of pieces of mathematically simpler curves or...
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Sep 1 2000 |
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An introduction to NURBS: with historical perspective Rogers D., Morgan Kaufmann Publishers Inc., San Francisco, CA, 2001. 324 pp. Type: Book (9781558606692), Reviews: (2 of 2)
Nonuniform rational B-splines (NURBS) are used in modeling curvesand surfaces such as animated objects, aircraft wings, or otherengineering parts. The basic idea is to produce a patchwork of pieces ofmathematically simpler curves or su...
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Sep 1 2000 |
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Algorithm 783: Pcp2Nurb--smooth free-form surfacing with linearly trimmed bicubic B-splines Peters J. ACM Transactions on Mathematical Software 24(3): 261-267, 1998. Type: Article
The procedure Pcp2Nurb maps between planar-cut polyhedra andstandard nonuniform rational B-spline (NURBS) surfacerepresentation (linearly trimmed bicubic B-splines and untrimmedbiquadratic B-splines). A description of a preprocessing s...
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May 1 1999 |
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Sticky splines van Overveld C., Viaud M. ACM Transactions on Graphics (TOG) 15(1): 72-98, 1996. Type: Article
The authors consider the problem of developing a new description for curves that includes, in addition to the geometric definition of spline curves, explicit description of topological relations (that is, incidence relations for locati...
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Nov 1 1996 |
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NURB curves and surfaces Farin G. (ed), A. K. Peters, Ltd., Natick, MA, 1995. Type: Book (9781568810386)
Farin is well known as the author of another leading text on curves and surfaces [1]. The publishers are gaining a reputation for publishing authoritative books on computer-aided geometric design. Nonuniform rational B-splines (NURBS) ...
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Mar 1 1996 |
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Experimental comparison of splines using the shape-matching paradigm Bartels R., Beatty J., Booth K., Bosch E., Jolicoeur P. ACM Transactions on Graphics (TOG) 12(3): 179-208, 1993. Type: Article
The authors describe a technique they developed for quantitatively evaluating experiments in which a subject manipulates a spline curve to match a curve supplied by the experimenter. The evaluation takes the form of a goodness-of-fit p...
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Dec 1 1994 |
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