Results 281 to 290 of about 79,971 (321)
Effect of Reablement Strategies targeting Sarcopenia (ReStart-S) on sarcopenic older adults residing in long term care settings: A protocol for cluster randomized trial. [PDF]
Kumar P, Umakanth S, Bruyère O, N G.
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A comparison of new cardiovascular endurance test using the 2-minute marching test vs. 6-minute walk test in healthy volunteers: A crossover randomized controlled trial. [PDF]
Surapichpong S +2 more
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Application of Adaptive Parallel Fast Marching Method in Automatic Submarine Cable Path Planning
Xinyu Wang, Zengfu Wang, Moshe Zukerman
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Application of Fast Marching Methods for Rapid Reservoir Forecast and Uncertainty Quantification
Feyisayo Olalotiti-lawal
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Some Improvements of the Fast Marching Method
SIAM Journal on 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}
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Novel permeability upscaling method using Fast Marching Method
Fuel, 2014Abstract Despite computational advances, geo-cellular models are routinely upscaled for reservoir simulation purposes. Geo-cellular models typically incorporate small scale variations obtained from static data; whereas, simulation models capture dynamic data obtained from production of the field.
Mohammad Sharifi, Mohan Kelkar
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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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Distributed fast marching methods
Proceedings of the 15th ACM Mardi Gras conference: From lightweight mash-ups to lambda grids: Understanding the spectrum of distributed computing requirements, applications, tools, infrastructures, interoperability, and the incremental adoption of key capabilities, 2008Fast Marching represents a very efficient technique for solving the front propagation problems which can be formulated as boundary value partial differential equations |∇T(x, y)| = 1/F(x, y) on Ω, with Dirichlet boundary condition T(x, y) = 0 on ∂Ω. We show that the problem of computing the distance map across a smooth sampling domain can be posed in ...
Maria Cristina Tugurlan, Blaise Bourdin
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