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The model is constructed by linearizing the energy-wavevector dispersion of the nanotube around the Fermi wave vector and mapping it onto an equivalent system of boson quasiparticles [2].
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This is achieved by linearizing the "score" or the pdf approximate of the observation.
Lie symmetries are obtained by linearizing the symmetry condition about the identity, as follows.
Next, we linearize the energy functional near each geodesic (in our set of data) related to g.
Since the density of states encountered in the single walled nanotube is a constant in this range, due to the linear Energy-wavevector relationship, (which is incidentally core to the TL model) the value of C q is independent of applied bias and is given by (6).
The linear model is developed by linearizing a nonlinear model at an operating point.
Linearizing the set of Eqs.
Hence, the unknown constants can be found by linearizing Eq. (19) involves Eqs.
For simplicity, we first linearize the graph by merging competing models into a common phonetic filter.
The problem in (1.1) can be linearized in the case of small perturbations by expanding the energy functional in terms of its Taylor series and taking the first term, in which case the energy to be minimized is the standard Dirichlet energy min_{u} int_{varOmega } |nabla u|^{2}, dmathbf{x}, quadtext{s.t.
This indicated that the plasmid was linearized by the restriction enzyme and migrated into the gel.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com