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A new drag and lift correlation for spherocylinders from fully resolved Immersed Boundary Method
Abstract Many industrial processes deal with non‐spherical particles, e.g., mineral mining and biomass conversion. It is crucial to understand the particles' hydrodynamics to control and optimize these processes. To extend the current state‐of‐the‐art from arrays of spherical particles to spherocylindrical particles, we performed extensive particle ...
A. H. Huijgen +4 more
wiley +1 more source
Behavioral evidence for the hierarchical execution of sequential movements. [PDF]
Cuevas Rivera D, Kiebel SJ.
europepmc +1 more source
Shadow fading prediction at 18 GHz through physics guided learning in vegetative corridors. [PDF]
Celades-Martínez J +3 more
europepmc +1 more source
Research progress on osseointegration performance of porous structure-modified titanium alloy implants. [PDF]
Huang X +11 more
europepmc +1 more source
From latent dynamics to data geometry: Nonlinear diffusion modelling for protein structures. [PDF]
Liang X +3 more
europepmc +1 more source
Structural integrity of RyR2 clusters controls cardiac calcium leak. [PDF]
Noren A, Shiferaw Y.
europepmc +1 more source
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Lecture Notes in Mathematics, 2019
Stochastic geometry involves the study of random geometric structures, and blends geometric, probabilistic, and statistical methods to provide powerful techniques for modeling and analysis. Recent developments in computational statistical analysis, particularly Markov chain Monte Carlo, have enormously extended the range of feasible applications ...
exaly +3 more sources
Stochastic geometry involves the study of random geometric structures, and blends geometric, probabilistic, and statistical methods to provide powerful techniques for modeling and analysis. Recent developments in computational statistical analysis, particularly Markov chain Monte Carlo, have enormously extended the range of feasible applications ...
exaly +3 more sources
Perfect simulation in stochastic geometry
Pattern Recognition, 1999Simulation plays an important role in stochastic geometry and related fields, because all but the simplest random set models tend to be intractable to analysis. Many simulation algorithms deliver (approximate) samples of such random set models, for example by simulating the equilibrium distribution of a Markov chain such as a spatial birth-and-death ...
Wilfrid S Kendall
exaly +2 more sources

