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The method handles local and nonlocal interactions and Hamiltonians that correspond to either Hermitian or to non-Hermitian matrices with real eigenvalues.
Let M n,R) be the set of n×n matrices with real coefficients and let the group G in the above definition be the natural semidirect product Rn⋊G(n), where n≥2 and G(n) is one of the following groups: either the general linear group GL n,R)="{A∈M n,R |det(A)≠0}, or the special linear group SL n,R)="{A∈GL n,R |det(A)="1}, or |SL n,R)|="{A∈GL n,R)||det(A)|="1} or GL+(n,R)="{A∈GL n,R |det(A)>0}.
Let us denote by Mn × nthe class of all n × n matrices with real elements.
A ( r ( t ) ) and B ( r ( t ) ) ∈ R n × n are matrices with real values in mode r ( t ).
The set of m × k matrices with real entries is denoted by R m × k, R + n ( R + + n ) denotes the nonnegative (positive) orthant in R n.
In what follows we discuss an example built on the global NPC space (of all dimensional positive definite matrices with real coefficients), when endowed with the trace metric, (4.1).
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Usual methods for O-D estimation combine some a priori information, like historical O-D matrices, with real-time traffic measurements.
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where is a nonsingular matrix with real entries and.
Let be an invertible Hermite matrix with real eigenvalues.
Assume that there exists a real diagonalization matrix with real eigenvalues satisfying (2.14) and commuting with.
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Justyna Jupowicz-Kozak
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