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Apart from the structural anisotropy, the compressive and morphometric properties of the synthetic foam materials were shown to mirror the respective characteristics of human vertebral trabecular bone in good approximation.
The statistical results indicated that estimated statures were in good approximation with true statures.
Dry lignocellulose from wood and straw differs in good approximation only in the ash content of about 1 or 6 wt.% on the average.
Note that the assumptions (1)–(3) made above describe, in good approximation, spiking in specific sensory systems, e.g. in tangential neurons of the fly visual system [20, 39, 40].
Under the assumption that p[n T s ] is, in good approximation, a perfect reconstruction pulse shape that overlaps only with the subchannels directly adjacent to itself, P P H =I+R holds.
Now 0.316 (D_{A}) is the beam waist that an ideal Gaussian beam of the same intensity distribution as the innermost airy disk would have at the sending aperture, which allows us in good approximation to stick to Gaussian optics instead of having to apply Bessel functions.
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Thus, the abundance and composition of chemolithotrophic energy metabolisms in the chimney microbial communities are directly controlled by the energy states of the chimney habitats, resulting in good approximations by the thermodynamic calculations of the simple batch-mixing model.
In statistical physics, this model is used to solve the global optimization of a given function derived from the spin-to-spin interaction systems, which results in a good approximation in a large search space by reaching the minimal state of the spins.
A fit to the Drude equation with plasma frequency as given in Table 1 results in a good approximation of Ag data from Palik [23] in the wavelength range above 300 nm; below interband transitions exist which cannot be reproduced with this model (compare Figure 1a).
The noise in individual motoneurons is in a good approximation signal-dependent noise (SDN) [15] [17], i.e., the standard deviation of the firing rate is proportional to the mean firing rate.
Thus, Voronoi tessellation generates a clustering of the points in the phase plane that in a good approximation satisfies the requirement of homogeneity for the distribution of points inside a cell, and p μν in Eq. (4) can be calculated as follows (7) p μν = 1 / Area (V μν ) where V μν is the Voronoi cell μν.
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CEO of Professional Science Editing for Scientists @ prosciediting.com