A spectral characterization of the behavior of discrete time AR–representations over a finite time interval
Karampetakis, Nikolas/ Vardulakis, Antonis/ Antoniou, Efstathios/ Αντωνίου, Ευστάθιος/ Βαρδουλάκης, Αντώνης/ Καραμπετάκης, Νικόλαος
Institution and School/Department of submitter: | ΤΕΙ Θεσσαλονίκης |
Keywords: | Ανάλυση πεπερασμένων στοιχείων;Πολυώνυμοι πίνακες;Πολυώνυμη περιγραφή πίνακα;Μαθηματικός προγραμματισμός;DES (System analysis);Polynomial methods;Finite difference method;Finite element analysis;Polynomial matrices;Mathematical programming;Boundary mapping;AR (Auto Regressive);Polynomial matrix description (PMDs);Μέθοδος πεπερασμένων διαφορών;Πολυώνυμες μέθοδοι;DES (Σύστημα ανάλυσης) |
Issue Date: | 1998 |
Publisher: | Institute of Information Theory and Automation AS CR |
Citation: | Antoniou, E., Vardulakis, A. & Karampetakis, N. (1998). A spectral characterization of the behavior of discrete time AR–representations over a finite time interval. Kybernetika. 34(5):555-564. European Control Conference, Brussels, 1997 Journal: Kybernetika, vol. 34, no. 5, 1998 |
Abstract: | In this paper we investigate the behavior of the discrete time AR (Auto Regressive) representations over a finite time interval, in terms of the finite and infinite spectral structure of the polynomial matrix involved in the AR-equation. A boundary mapping equation and a closed formula for the determination of the solution, in terms of the boundary conditions, are also gived. |
Description: | Δημοσιεύσεις μελών--ΣΤΕΦ--Τμήμα Μηχανικών Πληροφορικής, 1998 |
URI: | http://195.251.240.227/jspui/handle/123456789/10398 |
ISSN: | 0023-5954 |
Other Identifiers: | http://dml.cz/bitstream/handle/10338.dmlcz/135243/Kybernetika_34-1998-5_5.pdf |
Item type: | other |
Submission Date: | 2018-02-28T17:07:04Z |
Item language: | el |
Item access scheme: | free |
Institution and School/Department of submitter: | ΤΕΙ Θεσσαλονίκης |
Appears in Collections: | Δημοσιεύσεις σε Περιοδικά |
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Antoniou_Vardoulakis_Karampetakis_A_Spectral_Characterization.pdf | 1.13 MB | Adobe PDF | View/Open |
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