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ORCIDLyle Noakes
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- affiliation: University of Western Australia, Perth, Australia
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Journal Articles
- 2024
[j37]C. Yalçin Kaya
, Lyle Noakes, Erchuan Zhang:
Multi-objective Variational Curves. J. Optim. Theory Appl. 201(2): 955-975 (2024)- 2023
- [j36]Lyle Noakes, Erchuan Zhang:
Finding extremals of Lagrangian actions. Commun. Nonlinear Sci. Numer. Simul. 116: 106826 (2023) - [j35]Erchuan Zhang, Lyle Noakes:
Convergence Analysis of Leapfrog for Geodesics. SIAM J. Numer. Anal. 61(5): 2261-2284 (2023) - 2022
- [j34]Lyle Noakes, Erchuan Zhang:
Finding geodesics joining given points. Adv. Comput. Math. 48(4): 50 (2022) - 2021
- [j33]Ryszard Kozera, Lyle Noakes, Magdalena Wilkolazka:
Exponential parameterization to fit reduced data. Appl. Math. Comput. 391: 125645 (2021) - 2020
- [j32]Erchuan Zhang, Lyle Noakes:
Riemannian cubics in quadratic matrix Lie groups. Appl. Math. Comput. 375: 125082 (2020) - [j31]Lyle Noakes, Luchezar Stoyanov:
Lens Rigidity in Scattering by Unions of Strictly Convex Bodies in R^2. SIAM J. Math. Anal. 52(1): 471-480 (2020) - 2019
- [j30]Lyle Noakes:
Second order spiral splines. Comput. Aided Geom. Des. 72: 69-83 (2019) - [j29]Erchuan Zhang, Lyle Noakes:
The cubic de Casteljau construction and Riemannian cubics. Comput. Aided Geom. Des. 75 (2019) - [j28]Erchuan Zhang, Lyle Noakes:
Optimal interpolants on Grassmann manifolds. Math. Control. Signals Syst. 31(3): 363-383 (2019) - 2018
- [j27]Erchuan Zhang, Lyle Noakes:
Left Lie reduction for curves in homogeneous spaces. Adv. Comput. Math. 44(5): 1673-1686 (2018) - [j26]Kooper de Lacy, Lyle Noakes, Jason Twamley, J. B. Wang:
Controlled quantum search. Quantum Inf. Process. 17(10): 266 (2018) - 2016
- [j25]Joel Bosveld, Arif Mahmood, Du Q. Huynh, Lyle Noakes:
Constrained Metric Learning by Permutation Inducing Isometries. IEEE Trans. Image Process. 25(1): 92-103 (2016) - 2014
- [j24]Lyle Noakes:
Minimum L ∞ accelerations in Riemannian manifolds. Adv. Comput. Math. 40(4): 839-863 (2014) - 2013
- [j23]Ryszard Kozera, Lyle Noakes:
Piecewise-quadratics and exponential parameterization for reduced data. Appl. Math. Comput. 221: 620-638 (2013) - [j22]C. Yalçin Kaya, Lyle Noakes:
Finding Interpolating Curves Minimizing LINFINITY Acceleration in the Euclidean Space via Optimal Control Theory. SIAM J. Control. Optim. 51(1): 442-464 (2013) - 2012
- [j21]Lyle Noakes:
Conditional extremals. Math. Control. Signals Syst. 24(3): 295-320 (2012) - 2009
- [j20]Simon Collings, Ryszard Kozera, Lyle Noakes:
Robust Surface Fitting from Two Views using Restricted Correspondence. J. Math. Imaging Vis. 34(2): 200-221 (2009) - 2008
- [j19]Simon Collings, Ryszard Kozera, Lyle Noakes:
Recognising Algebraic Surfaces from Two Outlines. J. Math. Imaging Vis. 30(2): 181-193 (2008) - [j18]Lyle Noakes:
Asymptotics of Null Lie Quadratics in E3. SIAM J. Appl. Dyn. Syst. 7(2): 437-460 (2008) - [j17]C. Yalçin Kaya, Lyle Noakes:
Leapfrog for Optimal Control. SIAM J. Numer. Anal. 46(6): 2795-2817 (2008) - 2007
- [j16]Christian Perwass, Rida T. Farouki, Lyle Noakes:
A geometric product formulation for spatial Pythagorean hodograph curves with applications to Hermite interpolation. Comput. Aided Geom. Des. 24(4): 220-237 (2007) - [j15]Tomasz Popiel, Lyle Noakes:
Bézier curves and C2 interpolation in Riemannian manifolds. J. Approx. Theory 148(2): 111-127 (2007) - [j14]Lyle Noakes, Tomasz Popiel:
Geometry for robot path planning. Robotica 25(6): 691-701 (2007) - [j13]Thomas Hanselmann, Lyle Noakes, Anthony Zaknich:
Continuous-Time Adaptive Critics. IEEE Trans. Neural Networks 18(3): 631-647 (2007) - 2006
- [j12]Lyle Noakes:
Duality and Riemannian cubics. Adv. Comput. Math. 25(1-3): 195-209 (2006) - [j11]Tomasz Popiel, Lyle Noakes:
C2 spherical Bézier splines. Comput. Aided Geom. Des. 23(3): 261-275 (2006) - [j10]Simon Collings, Ryszard Kozera, Lyle Noakes:
Surface Properties from N-Views of a Strictly Convex Solid. Fundam. Informaticae 72(4): 437-452 (2006) - [j9]Lyle Noakes, Tomasz Popiel:
Quadratures and cubics in SO(3) and SO(1, 2). IMA J. Math. Control. Inf. 23(4): 463-473 (2006) - 2005
- [j8]Lyle Noakes, Tomasz Popiel:
Null Riemannian cubics in tension in SO(3). IMA J. Math. Control. Inf. 22(4): 477-488 (2005) - [j7]William Baritompa, Mirjam Dür, Eligius M. T. Hendrix, Lyle Noakes, Wayne J. Pullan, Graham R. Wood:
Matching Stochastic Algorithms to Objective Function Landscapes. J. Glob. Optim. 31(4): 579-598 (2005) - 2004
- [j6]Ryszard Kozera, Lyle Noakes:
C1 Interpolation with Cumulative Chord Cubics. Fundam. Informaticae 61(3-4): 285-301 (2004) - 2003
- [j5]Lyle Noakes, Ryszard Kozera:
Nonlinearities and Noise Reduction in 3-Source Photometric Stereo. J. Math. Imaging Vis. 18(2): 119-127 (2003) - 2002
- [j4]Lyle Noakes:
Quadratic Interpolation on Spheres. Adv. Comput. Math. 17(4): 385-395 (2002) - 1998
- [j3]Lyle Noakes:
Nonlinear corner-cutting. Adv. Comput. Math. 8(3): 165-177 (1998) - 1996
- [j2]Lyle Noakes:
Networks and closed balls. Adv. Comput. Math. 5(1): 153-161 (1996) - 1989
- [j1]Lyle Noakes:
Fitting maps of the plane to experimental data. Math. Program. 43(1-3): 225-234 (1989)
Conference and Workshop Papers
- 2023
- [c26]Ryszard Kozera, Lyle Noakes:
Optimal Knots Selection in Fitting Degenerate Reduced Data. ICCS (3) 2023: 439-453 - 2022
- [c25]Ryszard Kozera, Lyle Noakes:
Non-Generic Case of Leap-Frog for Optimal Knots Selection in Fitting Reduced Data. ICCS (3) 2022: 341-354 - 2021
- [c24]Ryszard Kozera, Lyle Noakes, Artur Wilinski:
Generic Case of Leap-Frog Algorithm for Optimal Knots Selection in Fitting Reduced Data. ICCS (4) 2021: 337-350 - 2020
- [c23]Ryszard Kozera, Lyle Noakes, Magdalena Wilkolazka:
Parameterizations and Lagrange Cubics for Fitting Multidimensional Data. ICCS (2) 2020: 124-140 - 2017
- [c22]Ryszard Kozera, Lyle Noakes:
Non-linearity and Non-convexity in Optimal Knots Selection for Sparse Reduced Data. CASC 2017: 257-271 - 2016
- [c21]Ryszard Kozera, Felicja Okulicka-Dluzewska, Lyle Noakes:
2D-Leap-Frog and Removal of Outliers in Noisy Photometric Stereo with Non-distant Illuminations. ICCVG 2016: 636-648 - 2015
- [c20]Ryszard Kozera, Lyle Noakes:
Piecewise-Quadratics and Reparameterizations for Interpolating Reduced Data. CASC 2015: 260-274 - [c19]Ryszard Kozera, Lyle Noakes, Magdalena Wilkolazka:
A Modified Complete Spline Interpolation and Exponential Parameterization. CISIM 2015: 98-110 - [c18]Ryszard Kozera, Lyle Noakes:
Optimal Knots Selection for Sparse Reduced Data. PSIVT Workshops 2015: 3-14 - [c17]Ryszard Kozera, Felicja Okulicka-Dluzewska, Lyle Noakes:
Integrated Parallel 2D-Leap-Frog Algorithm for Noisy Three Image Photometric Stereo. PSIVT Workshops 2015: 73-87 - 2014
- [c16]Ryszard Kozera, Lyle Noakes, Piotr Szmielew:
Sharpness in Trajectory Estimation for Planar Four-points Piecewise-Quadratic Interpolation. CASC 2014: 271-285 - [c15]Ryszard Kozera, Lyle Noakes, Piotr Szmielew:
Quartic Orders and Sharpness in Trajectory Estimation for Smooth Cumulative Chord Cubics. ICCVG 2014: 9-16 - 2013
- [c14]Ryszard Kozera, Lyle Noakes, Piotr Szmielew:
Trajectory Estimation for Exponential Parameterization and Different Samplings. CISIM 2013: 430-441 - [c13]Ryszard Kozera, Lyle Noakes, Piotr Szmielew:
Length Estimation for Exponential Parameterization and ε-Uniform Samplings. PSIVT Workshops 2013: 33-46 - 2012
- [c12]Ryszard Kozera, Lyle Noakes, Mariusz Rasinski:
Length Estimation for the Adjusted Exponential Parameterization. ICCVG 2012: 139-147 - 2004
- [c11]Simon Collings, Ryszard Kozera, Lyle Noakes:
Shape Recovery of a Strictly Convex from n-Views solid. ICCVG 2004: 57-65 - [c10]Ryszard Kozera, Lyle Noakes:
Smooth interpolation with Cumulative Chord cubics. ICCVG 2004: 87-94 - [c9]Ryszard Kozera, Lyle Noakes:
Noise Reduction in Photometric Stereo with non-distant Light Sources. ICCVG 2004: 103-110 - 2003
- [c8]Lyle Noakes:
Interpolating Camera Configurations. CAIP 2003: 714-721 - 2002
- [c7]Lyle Noakes, Ryszard Kozera:
Interpolating Sporadic Data. ECCV (2) 2002: 613-625 - [c6]Simon Collings, Ryszard Kozera, Lyle Noakes:
A Piecewise Quadratic Approach to Single Image Shape from Shading. ICPR (4) 2002: 126- - [c5]Ryszard Kozera, Lyle Noakes, Reinhard Klette:
External versus Internal Parameterizations for Lengths of Curves with Nonuniform Samplings. Theoretical Foundations of Computer Vision 2002: 403-418 - [c4]Lyle Noakes, Ryszard Kozera:
Denoising Images: Non-linear Leap-Frog for Shape and Light-Source Recovery. Theoretical Foundations of Computer Vision 2002: 419-436 - 2001
- [c3]Lyle Noakes, Ryszard Kozera, Reinhard Klette:
Length Estimation for Curves with epsilon-Uniform Sampling. CAIP 2001: 518-526 - 2000
- [c2]Lyle Noakes, Ryszard Kozera, Reinhard Klette:
Length Estimation for Curves with Different Samplings. Digital and Image Geometry 2000: 339-351 - [c1]Lyle Noakes, Ryszard Kozera:
The 2-D Leap-Frog: Integrability, Noise, and Digitization. Digital and Image Geometry 2000: 352-364
Editorship
- 2006
- [e2]Konrad W. Wojciechowski, Bogdan Smolka, Henryk Palus, Ryszard Kozera, Wladyslaw Skarbek, Lyle Noakes:
International Conference on Computer Vision and Graphics, ICCVG 2004, Warsaw, Poland, September 2004, Proceedings. Computational Imaging and Vision 32, Springer 2006, ISBN 978-1-4020-4178-5 [contents] - 2004
- [e1]Reinhard Klette, Ryszard Kozera, Lyle Noakes, Joachim Weickert:
Geometric Properties from Incomplete Data, 21.03. - 26.03.2004. Dagstuhl Seminar Proceedings 04131, Internationales Begegnungs- und Forschungszentrum für Informatik (IBFI), Schloss Dagstuhl, Germany 2004 [contents]
Informal and Other Publications
- 2004
- [i1]Reinhard Klette, Ryszard Kozera, Lyle Noakes, Joachim Weickert:
04131 Abstracts Collection - Geometric Properties from Incomplete Data. Geometric Properties from Incomplete Data 2004
Coauthor Index
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last updated on 2024-08-05 21:24 CEST by the dblp team
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