Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Asymptotic Behavior of Homogeneous Linear Recurrent Processes and Their Perturbations
Authors: Lazari Alexandru
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Abstract
In this paper the impact of small perturbations on asymptotic evolution of homogeneous linear recurrent processes is investigated. Analytical methods for describing homogeneous linear recurrent systems, from convergence, periodicity and boundedness perspective, are presented. These methods are based on Jury Stability Criterion and the classification of the roots of minimal characteristic polynomial in relation to unit disc.Institute of Mathematics and Computer Science,
5 Academiei str., Chisinau, MD−2028, Moldova.
E-mail:
5 Academiei str., Chisinau, MD−2028, Moldova.
E-mail:
DOI
https://doi.org/10.56415/basm.y2022.i2.p103Fulltext
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Contents
- Isostrophy Bryant-Schneider Group-Invariant of Bol Loops
- On the solubility of a class of two-dimensional integral equations on a quarter plane with monotone nonlinearity
- Nuclear Identification of Some New Loop Identities of Length Five
- B-spline approximation of discontinuous functions defined on a closed contour in the complex plane
- On recursively differentiable k-quasigroups
- Limits of solutions to the semilinear plate equation with small parameter
- Asymptotic Behavior of Homogeneous Linear Recurrent Processes and Their Perturbations
