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John E. Lavery

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2009
10EEJohn E. Lavery: Shape-preserving univariate cubic and higher-degree L1 splines with function-value-based and multistep minimization principles. Computer Aided Geometric Design 26(1): 1-16 (2009)
2008
9EENan-Chieh Chiu, Shu-Cherng Fang, John E. Lavery, Jen-Yen Lin, Yong Wang: Approximating term structure of interest rates using cubic L. European Journal of Operational Research 184(3): 990-1004 (2008)
2006
8EEJohn E. Lavery: Shape-preserving, first-derivative-based parametric and nonparametric cubic L1 spline curves. Computer Aided Geometric Design 23(3): 276-296 (2006)
2005
7EEHao Cheng, Shu-Cherng Fang, John E. Lavery: A Geometric Programming Framework for Univariate Cubic L 1 Smoothing Splines. Annals OR 133(1-4): 229-248 (2005)
6EEJohn E. Lavery: Shape-preserving interpolation of irregular data by bivariate curvature-based cubic L1 splines in spherical coordinates. Computer Aided Geometric Design 22(9): 818-837 (2005)
2004
5EEJohn E. Lavery: Shape-preserving approximation of multiscale univariate data by cubic L1 spline fits. Computer Aided Geometric Design 21(1): 43-64 (2004)
2002
4EEJohn E. Lavery: Shape-preserving, multiscale interpolation by univariate curvature-based cubic L1 splines in Cartesian and polar coordinates. Computer Aided Geometric Design 19(4): 257-273 (2002)
2001
3EEJohn E. Lavery: Shape-preserving, multiscale interpolation by bi- and multivariate cubic L1 splines. Computer Aided Geometric Design 18(4): 321-343 (2001)
2000
2EEJohn E. Lavery: Univariate cubic Lp splines and shape-preserving, multiscale interpolation by univariate cubic L1 splines. Computer Aided Geometric Design 17(4): 319-336 (2000)
1EEJohn E. Lavery: Shape-preserving, multiscale fitting of univariate data by cubic L1 smoothing splines. Computer Aided Geometric Design 17(7): 715-727 (2000)

Coauthor Index

1Hao Cheng [7]
2Nan-Chieh Chiu [9]
3Shu-Cherng Fang [7] [9]
4Jen-Yen Lin [9]
5Yong Wang [9]

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