TY - JOUR
T1 - ON STABILITY OF THE SECOND ORDER DELAY DIFFERENTIAL EQUATION
T2 - MATRIX INEQUALITY METHOD
AU - Berezansky, L.
AU - Domoshnitsky, A.
N1 - Publisher Copyright:
© 2023 Women, Gender and Research. All rights reserved.
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 - http://www.scopus.com/inward/record.url?scp=85159214572&partnerID=8YFLogxK
U2 - 10.26351/FDE/26/1-2/1
DO - 10.26351/FDE/26/1-2/1
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AN - SCOPUS:85159214572
SN - 0793-1786
VL - 26
SP - 3
EP - 34
JO - Functional Differential Equations
JF - Functional Differential Equations
IS - 1-2
ER -