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Algebraic View over Homogeneous Linear Recurrent Processes
Authors: Alexandru Lazari
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Abstract
In this paper the algebraic properties of the deterministic processes with dynamic represented by a homogeneous linear recurrence over the field $\mathbb{C}$ are studied. It is started with an overview of homogeneous linear recurrent processes over $\mathbb{C}$ and its subsets. Next, it is gone deeper into homogeneous linear recurrent processes over numerical rings. After that, the recurrence criteria over sign-based ring subsets are analyzed. Also, the deterministic processes with dynamic represented by a Littlewood, Newman or Borwein homogeneous linear recurrence are considered.Institute of Mathematics and Computer Science,
5 Academiei str., Chisinau, MD-2028, Moldova.
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5 Academiei str., Chisinau, MD-2028, Moldova.
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Fulltext
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Contents
- An iterative method for solving split minimization problem in Banach space with applications
- Homogenization of a lubrication problem in oscillating domain by two-scale convergence method
- Local growth of solutions of linear differential equations with analytic
- On non-discrete topologization of some countable skew fields
- Maximum nontrivial convex cover number of join and corona of graphs
- Algebraic View over Homogeneous Linear Recurrent Processes
- Localization of singular points of meromorphic functions based on interpolation by rational functions
- Postoptimal analysis of a finite cooperative game
