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Applied to a conservative formulation of the gyrokinetic system, a finite-volume approach expresses local conservation discretely in a natural manner involving the calculation of normal fluxes at cell faces.
In quantum systems a finite set of energy eigenstates allows only for a strongly irregular rather than a real chaotic behavior.
In the study of the transient behavior of systems, FTS concerns the stability of a system over a finite interval of time and plays an important role.
Essentially our approach introduces an approximation with finitely many state-space variables to a given system (we will refer to such a system as a finite-dimensional system).
A root system is a finite set of nonzero vectors in such that and for all.
In particular, we prove that the Dirac system has a finite number of simple real eigenvalues.
We also prove that the Dirac system has a finite number of real eigenvalues.
The total cost of the system over a finite planning horizon H.
It would be coherent to call arithmetic root system to a finite GRS.
Consider a family $\FC=\{Y^\alpha\}$ of histories of a closed quantum system, for a finite (possibly very large) collection of times $t_1 , t_2 \ldots t_f$.
This paper investigates the stabilizing and synchronization problems of a memristor-based Chua chaotic system in a finite time.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com