Results 251 to 260 of about 5,484 (295)
Effects of Taekwondo intervention on balance ability: A meta-analysis and systematic review. [PDF]
Han Z, Ju H.
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Association Between Recovery Systolic Blood Pressure After Spot Marching Exercise and Vascular Function in Middle-Aged Adults. [PDF]
Nuamchit T +15 more
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Segmentation and modeling of large-scale microvascular networks: a survey. [PDF]
Goharbavang H +5 more
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Importance of strength training for sustaining performance and health in military personnel. [PDF]
Mikkonen RS +5 more
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Fast-Marching Tractography for Connection Matrix (Fast-TraC)
Gigandet, X +4 more
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The polar distance transform by fast-marching
Image analysis tools that process the image using polar coordinates are needed to avoid the interpolation from polar to cartesian coordinates. We present a tool for analysing and processing circular objects - the polar distance transform computed by fast-marching.
Robin Strand, Kristin Norell
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Some Improvements of the Fast Marching Method
SIAM Journal of Scientific Computing, 2001Summary: The fast marching method published by \textit{J. A. Sethian} [Proc. Natl. Acad. Sci. USA 93, No. 4, 1591-1595 (1996; Zbl 0852.65055)] is an optimally efficient algorithm for solving problems of front evolution where the front speed is monotonic. It has been used in a wide variety of applications such as robotic path planning [\textit{R. Kimmel}
David L Chopp
exaly +3 more sources
SIAM Review, 1999
The author considers numerical methods for solving the nonlinear eikonal equation \[ |\nabla u(x)|= F(x)\quad\text{in }\Omega\subset \mathbb{R}^2\quad\text{or }\mathbb{R}^3,\tag{1} \] under given boundary conditions \(u=g\) on some prescribed curve or surface \(\Gamma\) in \(\Omega\).
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The author considers numerical methods for solving the nonlinear eikonal equation \[ |\nabla u(x)|= F(x)\quad\text{in }\Omega\subset \mathbb{R}^2\quad\text{or }\mathbb{R}^3,\tag{1} \] under given boundary conditions \(u=g\) on some prescribed curve or surface \(\Gamma\) in \(\Omega\).
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Fast Marching farthest point sampling
Using Fast Marching for the incremental computation of distance maps across the sampling domain, we obtain an efficient farthest point sampling technique (FastFPS). The method is based on that of Eldar et al. (1992, 1997) but extends more naturally to the case of non-uniform sampling and is more widely applicable. Furthermore, it can be applied to both
Carsten Moenning, Neil A. Dodgson
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