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In this paper, a new class of Fourier-based matrices is studied for deterministic compressed sensing.
The Bezout equation over the rings of proper stable rational functions and matrices is studied in this paper.
Note that the above problem is similar to the simultaneous SVD formulation proposed in [20], where only the situation with two transform matrices is studied, i.e. k = 2.
In this paper the effectiveness of dense phase carbon dioxide (DPCD) treatment to inactivate different bacterial strains inoculated on the surface of solid food matrices is studied.
Moreover, it is important to observe that even if in this case all the matrices (mathfrak{B}^{ (i )}) are symmetric, the matrix T is not, since the number of connections in every block is different (the case of symmetric connectivity matrices is studied in Sect. 6.2).
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General properties of the scattering matrices are studied.
The creep behaviour of these matrices was studied in the temperature interval ranging from 1000 to 1400 °C.
Two different ceramic concrete matrices were studied, containing either sand or lightweight expanded clay aggregates.
Rank two parametric perturbations of operators and matrices are studied in various settings.
Water structures in polymeric matrices were studied using Fourier transform infra-red (FTi.r).r
Adhesion, spreading and proliferation of human bone marrow stromal cells (BMSCs) on these silk matrices was studied.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com