1.
IEEE Comput Graph Appl
; 27(3): 78-89, 2007.
Article
in English
| MEDLINE
| ID: mdl-17523365
2.
IEEE Comput Graph Appl
; 27(1): 100-3, 2007.
Article
in English
| MEDLINE
| ID: mdl-17220130
3.
IEEE Comput Graph Appl
; 26(6): 92-102, 2006.
Article
in English
| MEDLINE
| ID: mdl-17120918
4.
IEEE Comput Graph Appl
; 26(4): 90-100, 2006.
Article
in English
| MEDLINE
| ID: mdl-16863102
5.
IEEE Comput Graph Appl
; 26(3): 84-93, 2006.
Article
in English
| MEDLINE
| ID: mdl-16711221
6.
IEEE Comput Graph Appl
; 26(2): 82-7, 2006.
Article
in English
| MEDLINE
| ID: mdl-16548463
7.
IEEE Comput Graph Appl
; 25(6): 76-9, 2005.
Article
in English
| MEDLINE
| ID: mdl-16315480
8.
IEEE Comput Graph Appl
; 25(5): 82-7, 2005.
Article
in English
| MEDLINE
| ID: mdl-16209174
9.
10.
IEEE Comput Graph Appl
; 25(1): 92-3, 2005.
Article
in English
| MEDLINE
| ID: mdl-15691178
11.
IEEE Comput Graph Appl
; 24(3): 92-100, 2004.
Article
in English
| MEDLINE
| ID: mdl-15628077
ABSTRACT
Three mutually skew lines in space K, L, and M determine a unique hyperbolic paraboloid in which they are all embedded. The implicit equation for this is Q = KML-LMK = LKM - MKL = MLK - KLM. And a parametric equation for one of the two families (the one containing K, L, and M) of embedded lines sweeping out the surface is J = (cos(theta) + sin(theta) + 1)(LM) K +(-cos(theta) + sin(theta) + 1) (MK) L -sin(theta(KL)M. Looking at these two- and three- line constructions was so much fun that next time I will pursue the geometric patterns formed from four mutually skew lines in space.
Subject(s)
Algorithms , Computer Graphics , Numerical Analysis, Computer-Assisted
12.
IEEE Comput Graph Appl
; 24(4): 96-102, 2004.
Article
in English
| MEDLINE
| ID: mdl-15628091
13.
IEEE Comput Graph Appl
; 24(5): 100-6, 2004.
Article
in English
| MEDLINE
| ID: mdl-15628105