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Planar interpolation by second order spiral splines

MethodsX, 2020-01, Vol.7, p.100776-100776, Article 100776

Noakes, Lyle

2020

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Convex Obstacles from Travelling Times

Mathematics (Basel), 2021-10, Vol.9 (19), p.2434

2021

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Rigidity of scattering lengths and travelling times for disjoint unions of strictly convex bodies

Proceedings of the American Mathematical Society, 2015-09, Vol.143 (9), p.3879-3893

2015

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Convergence Analysis of Leapfrog for Geodesics

SIAM journal on numerical analysis, 2023-10, Vol.61 (5), p.2261-2284

2023

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Second order spiral splines

Computer aided geometric design, 2019-06, Vol.72, p.69-83

Noakes, Lyle

2019

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Riemannian cubics in quadratic matrix Lie groups

Applied mathematics and computation, 2020-06, Vol.375, p.125082, Article 125082

2020

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Lens Rigidity in Scattering by Unions of Strictly Convex Bodies in R^2

SIAM journal on mathematical analysis, 2020-01, Vol.52 (1), p.471-480

2020

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The cubic de Casteljau construction and Riemannian cubics

Computer aided geometric design, 2019-11, Vol.75, p.101789, Article 101789

2019

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Travelling times in scattering by obstacles

Journal of mathematical analysis and applications, 2015-10, Vol.430 (2), p.703-717

2015

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Left Lie reduction for curves in homogeneous spaces

Advances in computational mathematics, 2018-10, Vol.44 (5), p.1673-1686

2018

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Non-Generic Case of Leap-Frog for Optimal Knots Selection in Fitting Reduced Data

Computational Science – ICCS 2022, p.341-354

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Optimal interpolants on Grassmann manifolds

Mathematics of control, signals, and systems, 2019-09, Vol.31 (3), p.363-383

2019

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Geometry for robot path planning

Robotica, 2007-11, Vol.25 (6), p.691-701

2007

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Finding geodesics joining given points

Advances in computational mathematics, 2022-08, Vol.48 (4), Article 50

2022

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Travelling times in scattering by obstacles in curved space

Journal of Differential Equations, 2020-11, Vol.269 (11), p.9508-9530

2020

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Multi-objective Variational Curves

Journal of optimization theory and applications, 2024-05, Vol.201 (2), p.955-975

2024

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Minimum L∞ accelerations in Riemannian manifolds

Advances in computational mathematics, 2014-08, Vol.40 (4), p.839-863

Noakes, Lyle

2014

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Exponential parameterization to fit reduced data

Applied mathematics and computation, 2021-02, Vol.391, p.125645, Article 125645

2021

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Elastica in SO(3)

Journal of the Australian Mathematical Society (2001), 2007-08, Vol.83 (1), p.105-124

2007

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Approximating near-geodesic natural cubic splines

Communications in mathematical sciences, 2014, Vol.12 (8), p.1409-1425

Noakes, Lyle

2014

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Napoleonic Triangles on the Sphere

Boletim da Sociedade Brasileira de Matemática, 2024-06, Vol.55 (2), Article 19

2024

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Obstacles with non-trivial trapping sets in higher dimensions

Archiv der Mathematik, 2016-07, Vol.107 (1), p.73-80

2016

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Riemannian cubics and elastica in the manifold \begin{document}$ \operatorname{SPD}(n) $\end{document} of all \begin{document}$ n\times n $\end{document} symmetric positive-definite matrices

Journal of geometric mechanics, 2019, Vol.11 (2), p.277-299

2019

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THE TAKENS EMBEDDING THEOREM

International journal of bifurcation and chaos in applied sciences and engineering, 1991-12, Vol.1 (4), p.867-872

NOAKES, LYLE

1991

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optimal extraction of water along an arbitrarily configured river system

The Australian journal of agricultural and resource economics, 2009-04, Vol.53 (2), p.251-264

2009

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Planar interpolation by second order spiral splines

Convex Obstacles from Travelling Times

Rigidity of scattering lengths and travelling times for disjoint unions of strictly convex bodies

Convergence Analysis of Leapfrog for Geodesics

Second order spiral splines

Riemannian cubics in quadratic matrix Lie groups

Lens Rigidity in Scattering by Unions of Strictly Convex Bodies in R^2

The cubic de Casteljau construction and Riemannian cubics

Travelling times in scattering by obstacles

Left Lie reduction for curves in homogeneous spaces

Non-Generic Case of Leap-Frog for Optimal Knots Selection in Fitting Reduced Data

Optimal interpolants on Grassmann manifolds

Geometry for robot path planning

Finding geodesics joining given points

Travelling times in scattering by obstacles in curved space

Multi-objective Variational Curves

Minimum L∞ accelerations in Riemannian manifolds

Exponential parameterization to fit reduced data

Elastica in SO(3)

Approximating near-geodesic natural cubic splines

Napoleonic Triangles on the Sphere

Obstacles with non-trivial trapping sets in higher dimensions

Riemannian cubics and elastica in the manifold \begin{document}$ \operatorname{SPD}(n) $\end{document} of all \begin{document}$ n\times n $\end{document} symmetric positive-definite matrices

THE TAKENS EMBEDDING THEOREM

optimal extraction of water along an arbitrarily configured river system

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