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Manabu Sakai

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2008
13EEZulfiqar Habib, Manabu Sakai: Transition between concentric or tangent circles with a single segment of G2 PH quintic curve. Computer Aided Geometric Design 25(4-5): 247-257 (2008)
2007
12EEZulfiqar Habib, Manabu Sakai: G2 Pythagorean hodograph quintic transition between two circles with shape control. Computer Aided Geometric Design 24(5): 252-266 (2007)
11EEZulfiqar Habib, Manabu Sakai: On PH quintic spirals joining two circles with one circle inside the other. Computer-Aided Design 39(2): 125-132 (2007)
2005
10EEZulfiqar Habib, Manabu Sakai: Hermite Interpolation on Sphere. CGIV 2005: 416-421
9EEZulfiqar Habib, Muhammad Sarfraz, Manabu Sakai: Rational cubic spline interpolation with shape control. Computers & Graphics 29(4): 594-605 (2005)
2004
8EEZulfiqar Habib, Manabu Sakai: Reachable Regions for Spiral Segments and Applications in Geometric Modelling. CGIV 2004: 21-26
2003
7EEZulfiqar Habib, Manabu Sakai: Family of G2 Cubic Transition Curves. GMAG 2003: 117-122
6EEZulfiqar Habib, Manabu Sakai: G2 Planar Cubic Transition between Two Circles. Int. J. Comput. Math. 80(8): 957-965 (2003)
2002
5EEZulfiqar Habib, Manabu Sakai: G2 Planar Spiral Cubic Interpolation to a Spiral. IV 2002: 51-56
4EEZulfiqar Habib, Manabu Sakai: G2 Two-Point Hermite Rational Cubic Interpolation. Int. J. Comput. Math. 79(11): 1225-1231 (2002)
2001
3EEManabu Sakai: Osculatory interpolation. Computer Aided Geometric Design 18(8): 739-750 (2001)
1999
2EEManabu Sakai: Inflection points and singularities on planar rational cubic curve segments. Computer Aided Geometric Design 16(3): 149-156 (1999)
1996
1EERiaz A. Usmani, Manabu Sakai: Short Communication: Numerical Integration Formulas Based on Iterated Cubic Splines II. Computing 56(1): 87-93 (1996)

Coauthor Index

1Zulfiqar Habib [4] [5] [6] [7] [8] [9] [10] [11] [12] [13]
2Muhammad Sarfraz [9]
3Riaz A. Usmani [1]

Colors in the list of coauthors

Copyright © Sun May 17 03:24:02 2009 by Michael Ley (ley@uni-trier.de)