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We explore the relation between lattice versions of strict singularity for operators from a Banach lattice to a Banach space.
X-ray powder diffraction reveals that the crystal structure of the compounds changes from a tetragonal I4/m lattice to a cubic Fm¯3m lattice around x= 0.2.
For constant layer number, the intralayer structure transits from a square lattice to a hexagonal (triangular) lattice as the confining potential decreases.
We develop a multiscale thermomechanical model to analyze martensitic phase transformations from a cubic crystalline lattice to a tetragonal crystalline lattice.
Our approach is based on reducing a lattice to a single beam subject to the action of a set of linear and torsional springs, thus allowing the problem to be solved through a transfer matrix method.
This is caused not only by the noise enhancement caused by ZF filtering but also by the fact that D A and D B will no longer be diagonal (i.e., a unitary network code is never achieved) changing the geometry of the lattice to a non-orthogonal one, which cannot be handled by the CF scheme.
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When zapped with an intense pulse of laser light, GST film changes its atomic structure from an ordered crystalline lattice to an "amorphous" jumble.
This is combined with Monte Carlo simulations of the lipid bilayer on a lattice to obtain a measure of the lipid-lipid interactions between these three components.
The +/+ and -/- arrangement of rods is not absolutely required for a rhomboidal lattice to form; a +/- arrangement would work, it would retain two-fold vertex centers.
In addition, a valve is deployed (on selected pipes in the lattice) to represent a regulatory event such as TFIID binding to a promoter.
In the mapping, each amino acid of the sequence occupies a point on the lattice to form a continuous chain of self-avoiding walk.
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