記錄 2 之 2
Record:   Prev Next
作者 Mann, Stephen
書名 A blossoming development of splines [electronic resource] / Stephen Mann
出版項 San Rafael, Calif (1537 Fourth Street, San Rafael, CA 94901 USA) : Morgan & Claypool Publishers, 2006
國際標準書號 1598291173 (electronic bk.)
9781598291179 (electronic bk.)
1598291165 (pbk.)
9781598291162 (pbk.)
國際標準號碼 10.2200/S00041ED1V01200607CGR001 doi
book jacket
版本 1st ed
說明 1 electronic text (ix, 97 p. : ill.) : digital file
系列 Synthesis lectures on computer graphics and animation, 1933-9003 ; #1
Synthesis lectures on computer graphics and animation (Online) ; #1
附註 Part of: Synthesis digital library of engineering and computer science
Title from PDF t.p. (viewed on Nov. 8, 2008)
Series from website
Includes bibliographical references (p. 93-94) and index
Introduction and background -- Polynomial curves -- B-splines -- Surfaces
Abstract freely available; full-text restricted to subscribers or individual document purchasers
Compendex
INSPEC
Google scholar
Google book search
Mode of access: World Wide Web
System requirements: Adobe Acrobat Reader
In this lecture, we study Bézier and B-spline curves and surfaces, mathematical representations for free-form curves and surfaces that are common in CAD systems and are used to design aircraft and automobiles, as well as in modeling packages used by the computer animation industry. Bézier/B-splines represent polynomials and piecewise polynomials in a geometric manner using sets of control points that define the shape of the surface. The primary analysis tool used in this lecture is blossoming, which gives an elegant labeling of the control points that allows us to analyze their properties geometrically. Blossoming is used to explore both Bézier and B-spline curves, and in particular to investigate continuity properties, change of basis algorithms, forward differencing, B-spline knot multiplicity, and knot insertion algorithms. We also look at triangle diagrams (which are closely related to blossoming), direct manipulation of B-spline curves, NURBS curves, and triangular and tensor product surfaces
Also available in print
主題 Computer graphics -- Mathematics
Splines
Blossoming (Mathematics)
Bézier and B-splines curves and surface
Blossoming
Computer-aided geometric design
Splines
Triangular and tensor product spline surfaces
Vari Title Synthesis digital library of engineering and computer science
記錄 2 之 2
Record:   Prev Next