J. Lavery

发表

Computationally Efficient Models of Urban and Natural Terrain by Non-Iterative Domain Decomposition for L1 Smoothing Splines

Wei Zhang, Yong Wang, John E. Lavery, 2006 .

Multiresolution Representation of Urban Terrain By L^1^ Splines, L^2^ Splines, and Piecewise Planar Surfaces | NIST

J. Lavery, D. Gilsinn, 2000 .

Shape-preserving properties of univariate cubic L 1 splines

S. Fang, J. Lavery, Hao Cheng, 2005 .

Convex Shape Preservation of Cubic $$L^1$$L1 Spline Fits

John E. Lavery, Shu-Cherng Fang, Ziteng Wang, 2017 .

Reconstruction and Texturing of 3D Urban Terrain from Uncalibrated Monocular Images Using L 1 Splines

J. Lavery, D. Bulatov, 2010 .

l1-norm Based Major Component Detection and Analysis for Asymmetric Radial Data

S. Fang, J. Lavery, Qi An, 2018 .

Solution of steady-state one-dimensional conservation laws by mathematical programming

John E. Lavery, J. Lavery, 1989 .

Human-Goal-Based Metrics for Models of Urban and Natural Terrain and for Approximation Theory

J. Lavery, 2006 .

NUMERICAL SIMULATION OF THERMOCAPILLARY BUBBLE MIGRATION UNDER MICROGRAVITY FOR LARGE REYNOLDS AND MARANGONI NUMBERS

J. Lavery, R. Balasubramaniam, 1989 .

Heavy-Tailed, Non-Gaussian Nature of Terrain and its Implications for Terrain Modeling by L1 Splines

S. Fang, J. Lavery, 2004 .

1 HEAVY-TAILED , NON-GAUSSIAN NATURE OF TERRAIN AND ITS IMPLICATIONS FOR TERRAIN MODELING BY L 1 SPLINES

S. Fang, J. Lavery, 2004 .

WITHDRAWN: Toward Lp and ℓp minimization, 0 < p < 1, in polynomial time: Lp averaging for hyperspherically symmetric distributions

J. Lavery, 2015 .

The methods of pseudolinear equations and successive approximations for quasilinear two-point boundary-value problems

J. Lavery, 1986 .

ℓ1 Major Component Detection and Analysis (ℓ1 MCDA) in Three and Higher Dimensional Spaces

Jian Luo, John E. Lavery, Shu-Cherng Fang, 2014, Algorithms.

Comparison of an ℓ1-regression-based and a RANSAC-based planar segmentation procedure for urban terrain data with many outliers

John E. Lavery, Shu-Cherng Fang, Jian Luo, 2013, Remote Sensing.

Shape-preserving interpolation of irregular data by bivariate curvature-based cubic L1 splines in spherical coordinates

John E. Lavery, J. Lavery, 2005, Comput. Aided Geom. Des..

Shape-preserving, multiscale fitting of univariate data by cubic L1 smoothing splines

John E. Lavery, J. Lavery, 2000, Comput. Aided Geom. Des..

Comparison of Reconstruction and Texturing of 3D Urban Terrain by L1 Splines, Conventional Splines and Alpha Shapes

John E. Lavery, Dimitri Bulatov, J. Lavery, 2018, VISAPP.

Shape-preserving, multiscale interpolation by bi- and multivariate cubic L1 splines

John E. Lavery, J. Lavery, 2001, Comput. Aided Geom. Des..

Geometric dual formulation for first-derivative-based univariate cubic L1 splines

John E. Lavery, Shu-Cherng Fang, Yun-Bin Zhao, 2008, J. Glob. Optim..

Nonoscillatory solution of the steady-state inviscid Burgers' equation by mathematical programming

J. Lavery, 1988 .

An Efficient Algorithm for Generating Univariate Cubic L1 Splines

John E. Lavery, Shu-Cherng Fang, Hao Cheng, 2004, Comput. Optim. Appl..

Univariate Lp and lp Averaging, 0

John E. Lavery, J. Lavery, 2012, Algorithms.

Solution of a class of quasilinear Dirichlet and Neumann problems by the method of reduction

J. Lavery, 1980 .

A sub-one quasi-norm-based similarity measure for collaborative filtering in recommender systems

John E. Lavery, Shu-Cherng Fang, Qi An, 2019, Inf. Sci..

Research directions in remote detection of covert tactical adversarial intent of individuals in asymmetric operations

Gregory Arnold, Frank Morelli, Elmar T. Schmeisser, 2010, 2010 13th International Conference on Information Fusion.

A geometric programming approach for bivariate cubic L1 splines

John E. Lavery, Shu-Cherng Fang, Yong Wang, 2005 .

Univariate cubic L1 splines – A geometric programming approach

John E. Lavery, Shu-Cherng Fang, Hao Cheng, 2002, Math. Methods Oper. Res..

A Geometric Programming Framework for Univariate Cubic L1 Smoothing Splines

John E. Lavery, Shu-Cherng Fang, Hao Cheng, 2005, Ann. Oper. Res..

A posteriors error bounds for inhomogeneous linear dirichlet and neumann problems

J. Lavery, 1978 .

Approximating term structure of interest rates using cubic L

Yong Wang, John E. Lavery, Shu-Cherng Fang, 2008, Eur. J. Oper. Res..

ℓ1 Major Component Detection and Analysis (ℓ1 MCDA): Foundations in Two Dimensions

Ye Tian, John E. Lavery, Shu-Cherng Fang, 2013, Algorithms.

Comparison in the Hausdorff Metric of Reconstruction of 3D Urban Terrain by Four Procedures

John E. Lavery, Dimitri Bulatov, J. Lavery, 2010, GRAPP.