Ron Goldman

发表

On the algebraic and geometric foundations of computer graphics

Ron Goldman, 2002, TOGS.

Quantum Bernstein bases and quantum Bézier curves

Ron Goldman, Plamen Simeonov, 2015, J. Comput. Appl. Math..

The Ambient Spaces of Computer Graphics and Geometric Modeling

Ron Goldman, 2000, IEEE Computer Graphics and Applications.

Blossoming Marsden's identity

Ron Goldman, L. Yohanes Stefanus, R. Goldman, 1992, Comput. Aided Geom. Des..

Decomposing Projective Transformations

Ron Goldman, 1992, Graphics Gems III.

Turtle geometry in computer graphics and computer-aided design

Ron Goldman, Tao Ju, Scott Schaefer, 2004, Comput. Aided Des..

A recursive evaluation algorithm for a class of Catmull-Rom splines

Ron Goldman, Phillip J. Barry, P. Barry, 1988, SIGGRAPH.

Implicitizing rational surfaces of revolution using μ-bases

Ron Goldman, Xiaoran Shi, 2012, Comput. Aided Geom. Des..

Implicitization by Dixon A-resultants

Ron Goldman, Ming Zhang, Eng-Wee Chionh, 2000, Proceedings Geometric Modeling and Processing 2000. Theory and Applications.

Surfaces of revolution with moving axes and angles

Ron Goldman, Haohao Wang, 2019, Graph. Model..

Convergence and Smoothness of Nonlinear Lane–Riesenfeld Algorithms in the Functional Setting

Ron Goldman, Nira Dyn, 2011, Found. Comput. Math..

Interpolation and approximation of curves and surfaces using Pólya polynomials

Ron Goldman, Phillip J. Barry, P. Barry, 1991, CVGIP Graph. Model. Image Process..

µ-Bases and singularities of rational planar curves

Ron Goldman, Xiaohong Jia, 2009, Comput. Aided Geom. Des..

The fractal nature of Bezier curves

Ron Goldman, 2004, Geometric Modeling and Processing, 2004. Proceedings.

Rational Quadratic Parameterizations of Quadrics

Ron Goldman, Barry Joe, Wenping Wang, 1997, Int. J. Comput. Geom. Appl..

On the Existence and the Coefficients of the Implicit Equation of Rational Surfaces

Ron Goldman, Eng-Wee Chionh, 1994, CVGIP Graph. Model. Image Process..

Recursive turtle programs and iterated affine transformations

Ron Goldman, Tao Ju, Scott Schaefer, 2004, Comput. Graph..

Curvature formulas for implicit curves and surfaces

Ron Goldman, R. Goldman, 2005, Comput. Aided Geom. Des..

Geometric Algebra for Computer Science, Leo Dorst, Daniel Fontijne, Stephen Mann. Morgan Kaufmann (2007), 626, $ 69.95, ISBN: 978-0-12-369465-2

Ron Goldman, 2008 .

Algebraic geometry and geometric modeling: insight and computation

Ron Goldman, R. Goldman, 2006, Algebraic Geometry and Geometric Modeling.

Complex μ-bases for real quadric surfaces

Ron Goldman, Thomas W. Sederberg, Xuhui Wang, 2015, Comput. Aided Geom. Des..

Generalized quantum splines

Ron Goldman, Plamen Simeonov, 2016, Comput. Aided Geom. Des..

Generating Functions for Uniform B-Splines

Ron Goldman, R. Goldman, 2012, MMCS.

Using Smith normal forms and μ-bases to compute all the singularities of rational planar curves

Ron Goldman, Xiaohong Jia, R. Goldman, 2010, Comput. Aided Geom. Des..

Two additional advantages of complex μ-bases for non-ruled real quadric surfaces

Ron Goldman, Xuhui Wang, 2016, Comput. Aided Geom. Des..

Knot Insertion Using Forward Differences

Ron Goldman, Phillip J. Barry, 1994, Graphics Gems.

Linear subdivision is strictly a polynomial phenomenon

Ron Goldman, David C. Heath, 1984, Comput. Aided Geom. Des..

Vector elimination: A technique for the implicitization, inversion, and intersection of planar parametric rational polynomial curves

Ron Goldman, Thomas W. Sederberg, David C. Anderson, 1984, Comput. Aided Geom. Des..

On a relationship between the moving line and moving conic coefficient matrices

Ron Goldman, Ming Zhang, Eng-Wee Chionh, 1999, Comput. Aided Geom. Des..

Generating a 3D Normative Infant Cranial Model

Ron Goldman, Eric Wang, Binhang Yuan, 2016, ICCS.

Trimming analytic functions using right sided Poisson subdivision

Ron Goldman, Géraldine Morin, 2001, Comput. Aided Des..

Recognizing algebraic affine rotation surfaces

Ron Goldman, Juan Gerardo Alcázar, R. Goldman, 2020, Comput. Aided Geom. Des..

Division algorithms for Bernstein polynomials

Ron Goldman, Laurent Busé, R. Goldman, 2008, Comput. Aided Geom. Des..

Using Dual Quaternion to Study Translational Surfaces

Ron Goldman, Haohao Wang, 2018, Math. Comput. Sci..

A unified approach to evaluation algorithms for multivariate polynomials

Ron Goldman, Suresh K. Lodha, R. Goldman, 1995, Math. Comput..

Using multivariate resultants to find the intersection of three quadric surfaces

Ron Goldman, James R. Miller, Eng-Wee Chionh, 1991, TOGS.

SOME PROPERTIES OF BÉZIER CURVES

Ron Goldman, 1990 .

A Homogeneous Model for Three-Dimensional Computer Graphics Based on the Clifford Algebra for ℝ3

Ron Goldman, R. Goldman, 2011, Guide to Geometric Algebra in Practice.

Representing rational curve segments and surface patches using semi-algebraic sets

Ron Goldman, Li-Yong Shen, Sonia Pérez-Díaz, 2019, Comput. Aided Geom. Des..

Using Invariants To Extract Geometric Characteristics Of Conic Sections From Rational Quadratic Parameterizations

Ron Goldman, Wenping Wang, 2004, Int. J. Comput. Geom. Appl..

Editorial: Geometric Modelling

Ron Goldman, Guido Brunnett, Stefanie Hahmann, 2004, Computing.

05221 Report of the Dagstuhl seminar on - Geometric Modelling

Ron Goldman, Gerald E. Farin, Guido Brunnett, 2005, Geometric Modeling.

Nonlinear subdivision through nonlinear averaging

Ron Goldman, Scott Schaefer, E. Vouga, 2008, Comput. Aided Geom. Des..

Intersection of two lines in three-space

Ron Goldman, R. Goldman, 1990 .

Unimodal Properties of Generalized Ball Bases

Ron Goldman, Phillip J. Barry, 1993, Geometric Modelling.

On Lototsky-Bernstein operators and Lototsky-Bernstein bases

Ron Goldman, Xiao-Wei Xu, 2019, Comput. Aided Geom. Des..

Computer graphics in its fifth decade: ferment at the foundations

Ron Goldman, 2003, 11th Pacific Conference onComputer Graphics and Applications, 2003. Proceedings..

Non-uniform subdivision for B-splines of arbitrary degree

Ron Goldman, Scott Schaefer, 2009, Comput. Aided Geom. Des..

Quaternion rational surfaces: Rational surfaces generated from the quaternion product of two rational space curves

Ron Goldman, Xuhui Wang, R. Goldman, 2015, Graph. Model..

Combining complementary methods for implicitizing rational tensor product surfaces

Ron Goldman, Li-Yong Shen, R. Goldman, 2018, Comput. Aided Des..

Set-theoretic generators of rational space curves

Ron Goldman, Xiaohong Jia, Haohao Wang, 2010, J. Symb. Comput..

Using tangent balls to find plane sections of natural quadrics

Ron Goldman, James R. Miller, R. Goldman, 1992, IEEE Computer Graphics and Applications.

Intersection of three planes

Ron Goldman, 1990 .

The rational Bernstein bases and the multirational blossoms

Ron Goldman, R. Goldman, 1999, Comput. Aided Geom. Des..

Syzygies for translational surfaces

Ron Goldman, Haohao Wang, 2018, J. Symb. Comput..

On the Validity of Implicitization by Moving Quadrics for Rational Surfaces with No Base Points

Ron Goldman, Ming Zhang, David A. Cox, 2000, J. Symb. Comput..

Geometric Algorithms for Detecting and Calculating All Conic Sections in the Intersection of Any 2 Natural Quadric Surfaces

Ron Goldman, James R. Miller, R. Goldman, 1995, CVGIP Graph. Model. Image Process..

Rethinking Quaternions

Ron Goldman, R. Goldman, 2010, Rethinking Quaternions.

A recursive proof of a B-spline identity for degree elevation

Ron Goldman, Philip J. Barry, 1988, Comput. Aided Geom. Des..

Algebraic Geometry for Computer-Aided Geometric Design

Ron Goldman, Thomas W. Sederberg, 1986, IEEE Computer Graphics and Applications.

CHAPTER 5 – Bezier Approximation and Pascal's Triangle

Ron Goldman, 2003 .

Enhancing Levin's method for computing quadric-surface intersections

Ron Goldman, Wenping Wang, Changhe Tu, 2003, Comput. Aided Geom. Des..

Pruned Bezier curves

Ron Goldman, Phillip J. Barry, Tony D. DeRose, 1990 .

Implicitizing ruled translational surfaces

Ron Goldman, Haohao Wang, 2018, Comput. Aided Geom. Des..

Modeling perspective projections in 3-dimensions by rotations in 4-dimensions

Ron Goldman, 2013, Graph. Model..

Detecting When an Implicit Equation or a Rational Parametrization Defines a Conical or Cylindrical Surface, or a Surface of Revolution

Ron Goldman, Juan Gerardo Alcázar, 2017, IEEE Transactions on Visualization and Computer Graphics.

Multisided arrays of control points for multisided Bezier patches

Ron Goldman, 2004, Comput. Aided Geom. Des..

Finding the Axis of Revolution of an Algebraic Surface of Revolution

Ron Goldman, Juan Gerardo Alcázar, 2016, IEEE Transactions on Visualization and Computer Graphics.

q-Blossoming for analytic functions

Ron Goldman, Plamen Simeonov, 2018, Numerical Algorithms.

Sylvester-resultants for bivariate polynomials with planar newton polygons

Ron Goldman, Ning Song, Amit Khetan, 2004, ISSAC '04.

de Boor-suitable (DS) T-splines

Ron Goldman, Yang Zhang, Visit Pataranutaporn, 2018, Graph. Model..

Explicit μ-bases for conic sections and planar rational cubic curves

Ron Goldman, Thomas W. Sederberg, Xuhui Wang, 2016, Comput. Aided Geom. Des..

Bézier Subdivision for Inverse Molecular Kinematics

Ron Goldman, Ming Zhang, Liqun Wang, 2006, Int. J. Comput. Geom. Appl..

On the smooth convergence of subdivision and degree elevation for Bézier curves

Ron Goldman, Géraldine Morin, 2001, Comput. Aided Geom. Des..

Erratum: Volume 55, Number 1 (1993) in the article "An Extension of Chaiken's Algorithm to B-Spline Curves with Knots in Geometric Progression," by Ron Goldman and Joe Warren, pages 58-62

Ron Goldman, Joe D. Warren, J. Warren, 1993, CVGIP Graph. Model. Image Process..

h-Blossoming: A new approach to algorithms and identities for h-Bernstein bases and h-Bézier curves

Ron Goldman, Plamen Simeonov, Vasilis Zafiris, 2011, Comput. Aided Geom. Des..

Shape preserving properties of univariate Lototsky-Bernstein operators

Ron Goldman, Xiao-Ming Zeng, Xiao-Wei Xu, 2017, J. Approx. Theory.

Elimination and resultants.2. Multivariate resultants

Ron Goldman, Eng-Wee Chionh, R. Goldman, 1995, IEEE Computer Graphics and Applications.

Strong μ-Bases for Rational Tensor Product Surfaces and Extraneous Factors Associated to Bad Base Points and Anomalies at Infinity

Ron Goldman, Li-Yong Shen, 2017, SIAM J. Appl. Algebra Geom..

Pruned Be´zier curves

Ron Goldman, Tony DeRose, Phillip J. Barry, 1990 .

Unimodal properties of B-spline and Bernstein-basis functions

Ron Goldman, John C. Beatty, Phillip J. Barry, 1992, Comput. Aided Des..

μ-Bases for complex rational curves

Ron Goldman, Xuhui Wang, R. Goldman, 2013, Comput. Aided Geom. Des..

Deriving Linear Transformations in Three Dimensions

Ron Goldman, 2003, IEEE Computer Graphics and Applications.

Combining algebraic rigor with geometric robustness for the detection and calculation of conic sections in the intersection of two natural quadric surfaces

Ron Goldman, James R. Miller, R. Goldman, 1991, SMA '91.

Fast Computation of the Bezout and Dixon Resultant Matrices

Ron Goldman, Ming Zhang, Eng-Wee Chionh, 2002, J. Symb. Comput..

Best polynomial degree reduction on q-lattices with applications to q-orthogonal polynomials

Ron Goldman, Rachid Ait-Haddou, 2015, Appl. Math. Comput..

Markov chains and computer aided geometric design: Part II—examples and subdivision matrices

Ron Goldman, R. Goldman, 1985, TOGS.

Markov chains and computer-aided geometric design: part I - problems and constraints

Ron Goldman, R. Goldman, 1984, TOGS.

The method of resolvents: A technique for the implicitization, inversion, and intersection of non-planar, parametric, rational cubic curves

Ron Goldman, R. Goldman, 1985, Comput. Aided Geom. Des..

Shape parameter deletion for Pólya curves

Ron Goldman, Phillip J. Barry, 2005, Numerical Algorithms.

Computing quadric surface intersections based on an analysis of plane cubic curves

Ron Goldman, Barry Joe, Wenping Wang, 2002, Graph. Model..

Implicitizing Rational Tensor Product Surfaces Using the Resultant of Three Moving Planes

Ron Goldman, Li-Yong Shen, R. Goldman, 2017, ACM Trans. Graph..

Implicit representation of parametric curves and surfaces

Ron Goldman, Thomas W. Sederberg, David C. Anderson, 1984, Comput. Vis. Graph. Image Process..

Rational curves over generalized complex numbers

Ron Goldman, Juan Du, Xuhui Wang, 2019, J. Symb. Comput..

Axial moving lines and singularities of rational planar curves

Ron Goldman, Falai Chen, Ning Song, 2007, Comput. Aided Geom. Des..

Understanding quaternions

Ron Goldman, R. Goldman, 2011, Graph. Model..

Subdivision schemes and attractors

Ron Goldman, David Levin, Scott Schaefer, 2005, SGP '05.

Birational 2D Free-Form Deformation of degree 1 × n

Ron Goldman, Thomas W. Sederberg, Xuhui Wang, 2016, Comput. Aided Geom. Des..

Extending fundamental formulas from classical B-splines to quantum B-splines

Ron Goldman, Halil Oruç, Çetin Disibüyük, 2015, J. Comput. Appl. Math..

The affine invariant analytic blossom

Ron Goldman, Géraldine Morin, 2002, Comput. Aided Geom. Des..

Blossoming and knot insertion algorithms for B-spline curves

Ron Goldman, R. Goldman, 1990, Comput. Aided Geom. Des..

A unifying structure for polar forms and for Bernstein Bézier curves

Ron Goldman, Çetin Disibüyük, 2015, J. Approx. Theory.

Rectangular corner cutting and Sylvester A-resultants

Ron Goldman, Ming Zhang, R. Goldman, 2000, ISSAC.

An Extension of Chaiken's Algorithm to B-Spline Curves with Knots in Geometric Progression

Ron Goldman, Joe D. Warren, 1993, CVGIP Graph. Model. Image Process..

Morphing Rational B-spline Curves and Surfaces Using Mass Distributions

Ron Goldman, Tao Ju, 2003, Eurographics.

Novel polynomial Bernstein bases and Bézier curves based on a general notion of polynomial blossoming

Ron Goldman, Plamen Simeonov, 2015, Numerical Algorithms.

On the Linear Independence of the Bivariate Discrete Convolution Blending Functions

Ron Goldman, L. Yohanes Stefanus, 1998, CATS.

Implicitizing Rational Curves by the Method of Moving Algebraic Curves

Ron Goldman, Thomas W. Sederberg, Hang Du, 1997, J. Symb. Comput..

Poisson approximation

Ron Goldman, Géraldine Morin, R. Goldman, 2000, Proceedings Geometric Modeling and Processing 2000. Theory and Applications.

Functional composition algorithms via blossoming

Ron Goldman, Hans Hagen, Tony DeRose, 1993, TOGS.

Recursive subdivision without the convex hull property

Ron Goldman, Tony DeRose, 1986, Comput. Aided Geom. Des..

An Asymmetric Distributed Method for Sorting a Robot Swarm

Ron Goldman, Yu Zhou, James McLurkin, 2017, IEEE Robotics and Automation Letters.

Using multivariate resultants to find the implicit equation of a rational surface

Ron Goldman, Eng-Wee Chionh, R. Goldman, 1992, The Visual Computer.

Algorithms for computing strong μ-bases for rational tensor product surfaces

Ron Goldman, Li-Yong Shen, 2017, Comput. Aided Geom. Des..

Algebraic surfaces invariant under scissor shears

Ron Goldman, Juan Gerardo Alcázar, Carlos Hermoso, 2016, Graph. Model..

Decomposing linear and Affine Transformations

Ron Goldman, R. Goldman, 1992, Graphics Gems III.

Illicit expressions in vector algebra

Ron Goldman, R. Goldman, 1985, TOGS.

Matrices and transformations

Ron Goldman, 1990 .

A subdivision scheme for Poisson curves and surfaces

Ron Goldman, Géraldine Morin, 2000, Comput. Aided Geom. Des..

Blossoming and Divided Difference

Ron Goldman, 1999, Geometric Modelling.

Axial moving planes and singularities of rational space curves

Ron Goldman, Xiaohong Jia, Haohao Wang, 2009, Comput. Aided Geom. Des..

Cross Product in Four Dimensions and beyond

Ron Goldman, R. Goldman, 1992, Graphics Gems III.

Elimination and resultants. 1. Elimination and bivariate resultants

Ron Goldman, Eng-Wee Chionh, R. Goldman, 1995, IEEE Computer Graphics and Applications.

Knot insertion algorithms for piecewise polynomial spaces determined by connection matrices

Ron Goldman, Charles A. Micchelli, Phillip J. Barry, 1993, Adv. Comput. Math..

Corrigendum to Example 4 in "μ-Bases for complex rational curves" [Computer Aided Geometric Design 30 (2013), 623-635]

Ron Goldman, Xuhui Wang, 2014, Comput. Aided Geom. Des..

On the smoothness of real-valued functions generated by subdivision schemes using nonlinear binary averaging

Ron Goldman, Scott Schaefer, E. Vouga, 2009, Comput. Aided Geom. Des..

Theories of contact specified by connection matrices

Ron Goldman, Ayman W. Habib, 1996, Comput. Aided Geom. Des..

q-Blossoming: A new approach to algorithms and identities for q-Bernstein bases and q-Bézier curves

Ron Goldman, Vasilis Zafiris, Plamen Simeonov, 2012, J. Approx. Theory.

Degree, multiplicity, and inversion formulas for rational surfaces using u-resultants

Ron Goldman, Eng-Wee Chionh, R. Goldman, 1992, Comput. Aided Geom. Des..

Change of basis algorithms for surfaces in CAGD

Ron Goldman, Suresh K. Lodha, 1995, Comput. Aided Geom. Des..

The dual basis functions for the generalized Ball basis of odd degree

Ron Goldman, W. A. M. Othman, W. A. M. Othman, 1997, Comput. Aided Geom. Des..

Using a bihomogeneous resultant to find the singularities of rational space curves

Ron Goldman, Xiaohong Jia, Xiaoran Shi, 2013, J. Symb. Comput..

Two blossoming proofs of the Lane-Riesenfeld algorithm

Ron Goldman, E. Vouga, 2006, Computing.

Using μ-bases to implicitize rational surfaces with a pair of orthogonal directrices

Ron Goldman, Xiaoran Shi, Xuhui Wang, 2012, Comput. Aided Geom. Des..

Formulas and algorithms for quantum differentiation of quantum Bernstein bases and quantum Bézier curves based on quantum blossoming

Ron Goldman, Plamen Simeonov, 2012, Graph. Model..

Some applications of resultants to problems in computational geometry

Ron Goldman, Thomas W. Sederberg, 2005, The Visual Computer.

Improving conformational searches by geometric screening

Ron Goldman, Ming Zhang, Lydia E. Kavraki, 2005, Bioinform..

Building Fractals with a Robot Swarm

Ron Goldman, Yu Zhou, R. Goldman, 2017, ICSI.

Urn Models and Beta-Splines

Ron Goldman, R. Goldman, 1986, IEEE Computer Graphics and Applications.

Blossoming with cancellation

Ron Goldman, 1999, Comput. Aided Geom. Des..

Limits of Sums for Binomial and Eulerian Numbers and their Associated Distributions

Ron Goldman, Meng Li, R. Goldman, 2019, Discret. Math..

Geometric continuity

Ron Goldman, 1990, Comput. Aided Des..

Mu-bases for Polynomial Systems in One Variable

Ron Goldman, Ning Song, 2009, Comput. Aided Geom. Des..

Editorial: Special issue on Geometric Modeling (Dagstuhl 2005)

Ron Goldman, Gerald E. Farin, Guido Brunnett, 2006, Computing.

Solid modeling(Panel Session)

Ron Goldman, Richard F. Riesenfeld, Herbert B. Voelcker, 1983, SIGGRAPH.

Affine differential geometry and affine rotation surfaces: algebraic surfaces invariant under non-Euclidean affine rotations

Ron Goldman, Juan Gerardo Alc'azar, R. Goldman, 2018, 1806.08513.

TRANSFORMATIONS AS EXPONENTIALS

Ron Goldman, 1991 .

Identities for the B-Spline Basis Functions

Ron Goldman, 1995 .

Two essential properties of ( q , h ) -Bernstein-Bézier curves

Ron Goldman, Plamen Simeonov, 2015 .

MORE MATRICES AND TRANSFORMATIONS: SHEAR AND PSEUDO-PERSPECTIVE

Ron Goldman, 1991 .

Urn models, approximations, and splines

Ron Goldman, R. Goldman, 1988 .

Computing quadric surface intersections based on an analysis of plane cubic curves

Ron Goldman, Barry Joe, Wenping Wang, 2002 .

Subdivision algorithms for Bézier triangles

Ron Goldman, R. Goldman, 1983 .

Quantum B-splines

Ron Goldman, Plamen Simeonov, R. Goldman, 2013 .

Analytic functions in computer-aided geometric design

Ron Goldman, Géraldine Morin, R. Goldman, 2002 .

On beta-continuous functions and their application to the construction of geometrically continuous curves and surfaces

Ron Goldman, B. Barsky, R. Goldman, 1989 .

B-spline, Po´lya curves, and duality

Ron Goldman, Tony DeRose, Phillip J. Barry, 1991 .

Topics in Algebraic Geometry and Geometric Modeling

Ron Goldman, Rimvydas Krasauskas, R. Goldman, 2003 .

Algebraic affine rotation surfaces of parabolic type

Ron Goldman, Juan Gerardo Alcázar, R. Goldman, 2019, Journal of Geometry.

Applications of the Shorgin Identity to Bernstein Type Operators

Ron Goldman, Xiao-Ming Zeng, Xiao-Wei Xu, 2018 .

BEZIER AND B-SPLINE CURVES WITH KNOTS IN THE COMPLEX PLANE

Ron Goldman, Konstantinos I. Tsianos, R. Goldman, 2011 .

De Casteljau-type subdivision is peculiar to Be´zier curves

Ron Goldman, R. Goldman, Philip J. Barry, 1988 .

Vector Geometry: A Coordinate-Free Approach

Ron Goldman, 2009 .

Identities for piecewise polynomial spaces determined by connection matrices

Ron Goldman, Nira Dyn, Charles A. Micchelli, 1991 .

EFFICIENT IMPLICITIZATION OF RATIONAL SURFACES BY MOVING PLANES

Ron Goldman, Ming Zhang, Eng Wee Chionh, 2000 .

Identities for the Univariate and Bivariate Bernstein Basis Functions

Ron Goldman, R. Goldman, 1995 .

AREA OF PLANAR POLYGONS AND VOLUME OF POLYHEDRA

Ron Goldman, R. Goldman, 1991 .

A recursive algorithm for Hermite interpolation over a triangular grid

Ron Goldman, Tom Lyche, T. Lyche, 1996 .

Algebraic aspects of geometric continuity

Ron Goldman, Charles A. Micchelli, 1989 .

Rethinking Quaternions: Theory and Computation

Ron Goldman, 2010 .

Transformations and Transitions from the Sylvester to the Bezout Resultant

Ron Goldman, Eng-Wee Chionh, R. Goldman, 1999 .

Analytic approach to intersection of all piecewise parametric rational cubic curves

Ron Goldman, Thomas W. Sederberg, 1987 .

Chapter 3: Factored Knot Insertion

Ron Goldman, Phillip J. Barry, Ron Goldman, 1992, Knot Insertion and Deletion Algorithms for B-Spline Curves and Surfaces.

Urn models and B-splines

Ron Goldman, R. Goldman, 1988 .

Dual Polynomial Bases

Ron Goldman, R. Goldman, 1994 .

Wonderful triangle: a simple, unified, algorithmic approach to change of basis procedures in computer aided geometric design

Ron Goldman, Phillip J. Barry, P. Barry, 1992 .

The analytic blossom

Ron Goldman, Géraldine Morin, 2001 .

Implicitizing rational surfaces with base points by applying perturbations and the factors of zero theorem

Ron Goldman, Eng-Wee Chionh, 1992 .

Polya’s Urn Model and Computer Aided Geometric Design

Ron Goldman, R. Goldman, 1985 .