ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION: MATRIX INEQUALITY METHOD

L. Berezansky; A. Domoshnitsky

doi:10.26351/FDE/26/1-2/1

ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION: MATRIX INEQUALITY METHOD

L. Berezansky
, A. Domoshnitsky

Department of Mathematics

نتاج البحث: نشر في مجلة › مقالة › مراجعة النظراء

ملخص

Bohl-Perron theorem, a-priory solution estimates, M-matrix and matrix inequality methods are applied to obtain new exponential stability conditions for the following delay differential equation of the second order (Formular Presented) and some generalizations of the equation including equations with several delays, integrodifferential equations and equations with distributed delays.

اللغة الأصلية	الإنجليزيّة
الصفحات (من إلى)	3-34
عدد الصفحات	32
دورية	Functional Differential Equations
مستوى الصوت	26
رقم الإصدار	1-2
المعرِّفات الرقمية للأشياء	https://doi.org/10.26351/FDE/26/1-2/1
حالة النشر	نُشِر - 2019

الوصول إلى المستند

10.26351/FDE/26/1-2/1

الملفات والروابط الأخرى

Link to publication in Scopus

قم بذكر هذا

@article{10512a0bd5304c548bf19caa029b06fe,

title = "ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION: MATRIX INEQUALITY METHOD",

abstract = "Bohl-Perron theorem, a-priory solution estimates, M-matrix and matrix inequality methods are applied to obtain new exponential stability conditions for the following delay differential equation of the second order (Formular Presented) and some generalizations of the equation including equations with several delays, integrodifferential equations and equations with distributed delays.",

keywords = "Bohl-Perron theorem, Exponential stability, M-matrix, equations with distributed delays, integrodifferential equations, matrix inequality method, second order delay differential equations",

author = "L. Berezansky and A. Domoshnitsky",

year = "2019",

doi = "10.26351/FDE/26/1-2/1",

language = "אנגלית",

volume = "26",

pages = "3--34",

journal = "Functional Differential Equations",

issn = "0793-1786",

publisher = "Ariel University Press",

number = "1-2",

}

TY - JOUR

T1 - ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION

T2 - MATRIX INEQUALITY METHOD

AU - Berezansky, L.

AU - Domoshnitsky, A.

PY - 2019

Y1 - 2019

N2 - Bohl-Perron theorem, a-priory solution estimates, M-matrix and matrix inequality methods are applied to obtain new exponential stability conditions for the following delay differential equation of the second order (Formular Presented) and some generalizations of the equation including equations with several delays, integrodifferential equations and equations with distributed delays.

AB - Bohl-Perron theorem, a-priory solution estimates, M-matrix and matrix inequality methods are applied to obtain new exponential stability conditions for the following delay differential equation of the second order (Formular Presented) and some generalizations of the equation including equations with several delays, integrodifferential equations and equations with distributed delays.

KW - Bohl-Perron theorem

KW - Exponential stability

KW - M-matrix

KW - equations with distributed delays

KW - integrodifferential equations

KW - matrix inequality method

KW - second order delay differential equations

UR - https://www.scopus.com/pages/publications/85159214572

U2 - 10.26351/FDE/26/1-2/1

DO - 10.26351/FDE/26/1-2/1

M3 - ???researchoutput.researchoutputtypes.contributiontojournal.article???

AN - SCOPUS:85159214572

SN - 0793-1786

VL - 26

SP - 3

EP - 34

JO - Functional Differential Equations

JF - Functional Differential Equations

IS - 1-2

ER -

ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION: MATRIX INEQUALITY METHOD

ملخص

الوصول إلى المستند

الملفات والروابط الأخرى

بصمة

قم بذكر هذا