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Stability of families of quasipolynomials. / Zhabko, A. P.; Kharitonov, V. L.

в: Avtomatika, № 2, 01.03.1992, стр. 3-15.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Zhabko, AP & Kharitonov, VL 1992, 'Stability of families of quasipolynomials', Avtomatika, № 2, стр. 3-15.

APA

Zhabko, A. P., & Kharitonov, V. L. (1992). Stability of families of quasipolynomials. Avtomatika, (2), 3-15.

Vancouver

Zhabko AP, Kharitonov VL. Stability of families of quasipolynomials. Avtomatika. 1992 Март 1;(2):3-15.

Author

Zhabko, A. P. ; Kharitonov, V. L. / Stability of families of quasipolynomials. в: Avtomatika. 1992 ; № 2. стр. 3-15.

BibTeX

@article{6543e14ed8724d82acd5d2d77b45550e,
title = "Stability of families of quasipolynomials",
abstract = "The paper deals with the problems of the control system stability. The analysis of the stability of a system of the linear differential equations of the given form is conducted. Eight theorems and eight lemmas, which determine the conditions for the equation system stability, are proved. An infirm of the phase velocity on a class of stable quasipolynomials of the delay type is found. Stability criteria of the families of quasipolynomials are obtained on this basis. Classes of quasipolynomials preset by convex polyhedrons in the space of the coefficients, whose stability follows from the stability of quasipolynomials corresponding to vertices, are separated.",
author = "Zhabko, {A. P.} and Kharitonov, {V. L.}",
year = "1992",
month = mar,
day = "1",
language = "English",
pages = "3--15",
journal = "АВТОМАТИКА И ТЕЛЕМЕХАНИКА",
issn = "0005-2310",
publisher = "Издательство {"}Наука{"}",
number = "2",

}

RIS

TY - JOUR

T1 - Stability of families of quasipolynomials

AU - Zhabko, A. P.

AU - Kharitonov, V. L.

PY - 1992/3/1

Y1 - 1992/3/1

N2 - The paper deals with the problems of the control system stability. The analysis of the stability of a system of the linear differential equations of the given form is conducted. Eight theorems and eight lemmas, which determine the conditions for the equation system stability, are proved. An infirm of the phase velocity on a class of stable quasipolynomials of the delay type is found. Stability criteria of the families of quasipolynomials are obtained on this basis. Classes of quasipolynomials preset by convex polyhedrons in the space of the coefficients, whose stability follows from the stability of quasipolynomials corresponding to vertices, are separated.

AB - The paper deals with the problems of the control system stability. The analysis of the stability of a system of the linear differential equations of the given form is conducted. Eight theorems and eight lemmas, which determine the conditions for the equation system stability, are proved. An infirm of the phase velocity on a class of stable quasipolynomials of the delay type is found. Stability criteria of the families of quasipolynomials are obtained on this basis. Classes of quasipolynomials preset by convex polyhedrons in the space of the coefficients, whose stability follows from the stability of quasipolynomials corresponding to vertices, are separated.

UR - http://www.scopus.com/inward/record.url?scp=0026831013&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:0026831013

SP - 3

EP - 15

JO - АВТОМАТИКА И ТЕЛЕМЕХАНИКА

JF - АВТОМАТИКА И ТЕЛЕМЕХАНИКА

SN - 0005-2310

IS - 2

ER -

ID: 40336568