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Stability of linearized non-linear impulsive systems. / Gelig, A. Kh.

In: Prikladnaya Matematika i Mekhanika, Vol. 67, No. 2, 01.01.2003, p. 231-238.

Research output: Contribution to journal › Article › peer-review

Harvard

Gelig, AK 2003, 'Stability of linearized non-linear impulsive systems', Prikladnaya Matematika i Mekhanika, vol. 67, no. 2, pp. 231-238.

APA

Gelig, A. K. (2003). Stability of linearized non-linear impulsive systems. Prikladnaya Matematika i Mekhanika, 67(2), 231-238.

Vancouver

Gelig AK. Stability of linearized non-linear impulsive systems. Prikladnaya Matematika i Mekhanika. 2003 Jan 1;67(2):231-238.

Author

Gelig, A. Kh. / Stability of linearized non-linear impulsive systems. In: Prikladnaya Matematika i Mekhanika. 2003 ; Vol. 67, No. 2. pp. 231-238.

BibTeX

@article{a4b4c007fb314e42a05f35a4b3a0a597,
title = "Stability of linearized non-linear impulsive systems",
abstract = "An impulsive system is considered that is described by a nonlinear functionally-differential equation. The 'equivalent' continuous nonlinear system, obtained from the assumed system by replacement of the impulse modulator by its static characteristics is studied. It is shown that at rather high pulsed frequency, the asymptotic stability of impulse system equilibrium state follows from the equivalent system stability by the first approximation.",
author = "Gelig, {A. Kh}",
year = "2003",
month = jan,
day = "1",
language = "русский",
volume = "67",
pages = "231--238",
journal = "ПРИКЛАДНАЯ МАТЕМАТИКА И МЕХАНИКА",
issn = "0032-8235",
publisher = "Международная книга",
number = "2",

}

RIS

TY - JOUR

T1 - Stability of linearized non-linear impulsive systems

AU - Gelig, A. Kh

PY - 2003/1/1

Y1 - 2003/1/1

N2 - An impulsive system is considered that is described by a nonlinear functionally-differential equation. The 'equivalent' continuous nonlinear system, obtained from the assumed system by replacement of the impulse modulator by its static characteristics is studied. It is shown that at rather high pulsed frequency, the asymptotic stability of impulse system equilibrium state follows from the equivalent system stability by the first approximation.

AB - An impulsive system is considered that is described by a nonlinear functionally-differential equation. The 'equivalent' continuous nonlinear system, obtained from the assumed system by replacement of the impulse modulator by its static characteristics is studied. It is shown that at rather high pulsed frequency, the asymptotic stability of impulse system equilibrium state follows from the equivalent system stability by the first approximation.

UR - http://www.scopus.com/inward/record.url?scp=0038740489&partnerID=8YFLogxK

M3 - статья

AN - SCOPUS:0038740489

VL - 67

SP - 231

EP - 238

JO - ПРИКЛАДНАЯ МАТЕМАТИКА И МЕХАНИКА

JF - ПРИКЛАДНАЯ МАТЕМАТИКА И МЕХАНИКА

SN - 0032-8235

IS - 2

ER -

ID: 36674699