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The present study demonstrates the potential of the present hybrid meshfree-and-Cartesian grid scheme for solving complex moving body problems in 3D.
We present a novel moving overset grid scheme for the accurate and efficient long-time simulation of an air bubble displacing a non-Newtonian fluid in the prototypical thin film device, the Hele Shaw cell.
(B ) A simplified binary grid scheme for encoding location along a linear track.
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In the context of such a model (which does not reflect many aspects of the known physiology), our grid scheme makes specific predictions for the effects of module lesions on place fields.
A local second-order grid refinement scheme for the lattice BGK model is proposed in this work.
Carnicero et al. [40] proposed a dynamic grid implementation scheme for moving loads, whose application to the dynamic simulation of pantograph catenary system can greatly improve the efficiency.
This is in turn implies our result (5) r = e, for the optimal ratio between adjacent scales in a hierarchical, grid coding scheme for position in one dimension, using a winner-take-all decoder.
The minimum grid spacing requirements to achieve design order accuracy for a structured-grid scheme are determined for several simple examples using truncation error evaluations on a sequence of meshes.
A grid-free scheme for solving quasi-one-dimensional, isentropic, compressible flow in the subsonic regime is developed with a view toward its eventual generalization to three-dimensional turbulent compressible flow.
An illustrative example is shown in Appendix figure 2. 10.7554/eLife.08362.009 Appendix figure 2. The effect of lesioning grid modules on the distribution over location for hierarchical vs non-hierarchical grid schemes.
The developed moving-grid scheme demonstrates its validity for a rapid oscillating motion.
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