Plane curve

Results: 96



#Item
21CCCG 2007, Ottawa, Ontario, August 20–22, 2007  ezier curves Practical C 1 reparametrization of piecewise rational B´ Roman Rolinsky∗

CCCG 2007, Ottawa, Ontario, August 20–22, 2007 ezier curves Practical C 1 reparametrization of piecewise rational B´ Roman Rolinsky∗

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Source URL: cccg.ca

Language: English - Date: 2008-10-28 21:27:11
22MATH2822 Mathematical Methods for Actuarial Science II Assignment 1 Due date: 6 February, Show that for every real number k, the plane (x − 2y + z + 3) + k(2x − y − z + 1) = 0 contains the line of intersect

MATH2822 Mathematical Methods for Actuarial Science II Assignment 1 Due date: 6 February, Show that for every real number k, the plane (x − 2y + z + 3) + k(2x − y − z + 1) = 0 contains the line of intersect

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Source URL: hkumath.hku.hk

Language: English - Date: 2015-01-29 22:06:48
23MATH2014 Multivariable Calculus and Linear Algebra Assignment 1 Due date: 5 February, Show that for every real number k, the plane (x − 2y + z + 3) + k(2x − y − z + 1) = 0 contains the line of intersection

MATH2014 Multivariable Calculus and Linear Algebra Assignment 1 Due date: 5 February, Show that for every real number k, the plane (x − 2y + z + 3) + k(2x − y − z + 1) = 0 contains the line of intersection

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Source URL: hkumath.hku.hk

Language: English - Date: 2015-01-29 03:05:22
24Freie Universität Berlin Fachbereich Mathematik und Informatik Gauss Codes and Thrackles On Characterizations of Closed Curves in the Plane with an Application to the Thrackle Conjecture

Freie Universität Berlin Fachbereich Mathematik und Informatik Gauss Codes and Thrackles On Characterizations of Closed Curves in the Plane with an Application to the Thrackle Conjecture

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Source URL: www.felixbreuer.net

Language: English - Date: 2012-10-07 20:32:42
25surfaces of revolution E. L. Lady Start with a curve given parametriclly in the xz -plane, viz. β(v) = (x(v), 0, z(v)) = (ϕ(v), 0, ψ(v)). Revolving this curve around the z -axis yields a surface which we can describe

surfaces of revolution E. L. Lady Start with a curve given parametriclly in the xz -plane, viz. β(v) = (x(v), 0, z(v)) = (ϕ(v), 0, ψ(v)). Revolving this curve around the z -axis yields a surface which we can describe

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Source URL: www.math.hawaii.edu

Language: English - Date: 2001-04-07 05:48:38
26Efficient Arithmetic on Subfield Elliptic Curves over Small Odd Characteristics Keisuke Hakuta1 , Hisayoshi Sato1 , and Tsuyoshi Takagi2 1  Hitachi, Ltd., Systems Development Laboratory,

Efficient Arithmetic on Subfield Elliptic Curves over Small Odd Characteristics Keisuke Hakuta1 , Hisayoshi Sato1 , and Tsuyoshi Takagi2 1 Hitachi, Ltd., Systems Development Laboratory,

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Source URL: eprint.iacr.org

Language: English - Date: 2005-12-11 20:15:09
27Computer Aided Geometric Design–422 www.elsevier.com/locate/cagd Enhancing Levin’s method for computing quadric-surface intersections Wenping Wang a,∗ , Ronald Goldman b , Changhe Tu c

Computer Aided Geometric Design–422 www.elsevier.com/locate/cagd Enhancing Levin’s method for computing quadric-surface intersections Wenping Wang a,∗ , Ronald Goldman b , Changhe Tu c

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Source URL: i.cs.hku.hk

Language: English - Date: 2004-05-12 11:27:54
28RECURSIONS FOR CHARACTERISTIC NUMBERS OF GENUS ONE PLANE CURVES RAVI VAKIL Abstract. Characteristic numbers of families of maps of nodal curves to P2 are dened as

RECURSIONS FOR CHARACTERISTIC NUMBERS OF GENUS ONE PLANE CURVES RAVI VAKIL Abstract. Characteristic numbers of families of maps of nodal curves to P2 are de ned as

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Source URL: math.stanford.edu

Language: English - Date: 2002-02-22 23:12:01
29On-Line Geometric Modeling Notes  CHAIKIN’S ALGORITHMS FOR CURVES Kenneth I. Joy Visualization and Graphics Research Group Department of Computer Science

On-Line Geometric Modeling Notes CHAIKIN’S ALGORITHMS FOR CURVES Kenneth I. Joy Visualization and Graphics Research Group Department of Computer Science

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Source URL: graphics.cs.ucdavis.edu

Language: English - Date: 2009-09-23 12:58:14
30Surface Completion of an Irregular Boundary Curve Using a Concentric Mapping William Martin and Elaine Cohen Abstract. It is frequently necessary to complete the design of a surface from a specification of its boundary.

Surface Completion of an Irregular Boundary Curve Using a Concentric Mapping William Martin and Elaine Cohen Abstract. It is frequently necessary to complete the design of a surface from a specification of its boundary.

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Source URL: www.cs.utah.edu

Language: English - Date: 2003-03-06 20:05:27