Sentence examples for function reconstructed from inspiring English sources

For this purpose, we consider phase images of the electron exit wave function reconstructed from focus series that include 50 100 image frames.

The method is implemented within the VOF-based OpenFOAM's solver interFoam, which is retained as the base algorithm for the interface advection, while the surface tension force is calculated by using the level set function reconstructed from the VOF's fraction.

The overall robustness of the numerical approach is increased by computing the interface normals from a signed distance function reconstructed from the hyperbolic tangent level set by a fast marching method.

In this paper, we demonstrate the 3D information of the atomic position in encoded in the exit wave function reconstructed from simulated focus series images of single/double layer graphene without considering the influence of the noise.

PANDIT is based upon Pfam http://pfam.sanger.ac.uk/[ 55], and constitutes a large collection of protein family phylogenies from different signalling pathways, cellular organelles and biological functions, reconstructed with five different methods: NJ [ 56], BioNJ [ 57], Weighbor [ 58], FastME [ 59] and Phyml [ 60].

Accordingly, a deconvolved form of the moment function is reconstructed to obtain the source-time function from which we estimate the seismic moment (see Nakano et al. 2008 for details).

First, motor efficiency is regressed as a function of motor power by consolidating multiple dependent factors, then pump efficiency function is reconstructed with pump shaft power and head, and finally experiments are conducted to develop and validate a virtual pump water flow meter on a chilled water pump.

The constraint function is reconstructed to improve the efficiency of reliability analysis.

The density function is reconstructed using a filtered back-projection algorithm.

The overall density function is reconstructed a posteriori from the combination of the two populations.

In a second step, the full distribution function is reconstructed from its moments.