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The objective of this paper is to propose an algorithm for solving the BMI by using the idea of the homotopy method, where the controller's coefficient matrices are deformed from full matrices defined by a centralized H∞ controller, to block-diagonal matrices of specified dimensions which describe a decentralized H∞ controller.
We denote by Ω the set of matrices defined by Ω = { X ∈ ℋ ( N ) : X ≥ aI }.
We use a multiplicative approach to combine distance matrices defined by different descriptors.
Let the m th-order transition matrices defined by (6) be changeless with n, that is Q n = Q 1 = ( q ( j | i m ) ), (65).
Moreover, the condition number of the operational matrices, defined by begin{aligned} cond(A)=Vert AVert.Vert A^{-1}Vert, end{aligned} (22)are given in corresponding tables.
In this method, we combined the perceptual computing characteristics with the fuzzy DEMATEL in order to map the influence matrices defined by words into weights.
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The scrambled RGB components are exchanged and mixed randomly under the control of a matrix defined by random angle.
where denotes the matrix defined by.
where is an matrix defined by (B3).
After this, by we denote the matrix defined by.
First, let be a circulant matrix defined by.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com