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This paper proposes an efficient approximation for the local stresses in transversely isotropic plates under Hertzian contact loads.
Furthermore, in many real restoration methods it is also necessary to apply H T, so it is also convenient to have an efficient approximation for it.
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A curse of dimensionality in the series expansion of the log-normal stochastic random field used to represent hydraulic conductivity provides a significant impediment to efficient approximations for large domains for all methods considered in this work, other than the Monte Carlo method.
In the high-frequency regime, the new artificial boundary condition can be used as an on-surface radiation condition for efficient approximation of the wave field.
We show that diffusion maps, with affinity kernels based on the Kullback Leibler divergence between the local statistics of samples, allow for efficient approximation of pairwise geodesic distances.
We introduce such an approximant, adaptive splitting based on cubature (ASBC), for the efficient approximation of continuous functions.
We present an application of high order hierarchical finite elements for the efficient approximation of solutions to the cardiac monodomain problem.
However, we envision efficient approximation of the Newton ploytope through topology-preserving dimensionality reduction methods.
Although the multiple ontology integration problem has similar optimal structures, it is not feasible to extend the optimal and efficient approximation solutions for the basic problem to efficiently handle multiple ontology integration.
After they identified optimal structures for the problem, the authors proposed optimal and efficient approximation algorithms for integrating a pair of ontologies as well as multiple ontologies.
In the challenge we developed a variational method to learn the model and an efficient approximation algorithm for prediction.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com