Stability in critical cases of a holonomic mechanical system with two degrees of freedom subject to impacts

被引：0

作者：

V. I. Slyn’ko

机构：

[1] National Academy of Sciences of Ukraine,S. P. Timoshenko Institute of Mechanics

来源：

International Applied Mechanics | 2008年 / 44卷

关键词：

impulsive system; first Lyapunov exponent; critical case;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Stability conditions for a holonomic impulsive mechanical system with two degrees of freedom in the critical case of one pair of complex-conjugate multipliers are established. An analog of the first Lyapunov exponent is calculated

引用

页码：683 / 694

页数：11

共 50 条

[1] STABILITY IN CRITICAL CASES OF A HOLONOMIC MECHANICAL SYSTEM WITH TWO DEGREES OF FREEDOM SUBJECT TO IMPACTS
Slyn'ko, V. I.
INTERNATIONAL APPLIED MECHANICS, 2008, 44 (06) : 683 - 694
[2] Constructing a Poincaré map for a holonomic mechanical system with two degrees of freedom subject to impacts
V. I. Slyn’ko
International Applied Mechanics, 2008, 44 : 575 - 581
[3] Constructing a Poincare map for a holonomic mechanical system with two degrees of freedom subject to impacts
Slyn'ko, V. I.
INTERNATIONAL APPLIED MECHANICS, 2008, 44 (05) : 575 - 581
[4] Stability of equilibrium of a mechanical system with two degrees of freedom
Samsonov, V.A.
Sumin, T.S.
Vestnik Moskovskogo Universiteta. Ser. 1 Matematika Mekhanika, 2004, (04): : 60 - 62
[5] CLASSIFICATION OF LINEAR INTEGRALS IN HOLONOMIC MECHANICAL SYSTEM WITH N DEGREES OF FREEDOM
ILIEV, I
PRIKLADNAYA MATEMATIKA I MEKHANIKA, 1972, 36 (01): : 125 - &
[6] CLASSIFICATION OF LINEAR INTEGRALS OF A HOLONOMIC MECHANICAL SYSTEM WITH 2 DEGREES OF FREEDOM
ILIEV, I
JOURNAL OF APPLIED MATHEMATICS AND MECHANICS-USSR, 1971, 35 (03): : 381 - &
[7] CLASSIFICATION OF LINEAR INTEGRALS OF A HOLONOMIC MECHANICAL SYSTEM WITH n DEGREES OF FREEDOM.
Iliev, I.
1600, (36):
[8] Constrained control in a mechanical system with two degrees of freedom
Chernousko, FL
Dobrynina, IS
IUTAM SYMPOSIUM ON OPTIMIZATION OF MECHANICAL SYSTEMS, 1996, 43 : 57 - 64
[9] On Structural Patterns of Mechanical Systems with Impacts with One and Two Degrees-of-Freedom
Blazejczyk-Okolewska, Barbara
MATHEMATICAL PROBLEMS IN ENGINEERING, 2013, 2013
[10] Evaluation of the stability of a two degrees-of-freedom dynamical system
Amer, T. S.
Ismail, A. I.
Amer, W. S.
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL, 2023, 42 (04) : 1578 - 1595

← 1 2 3 4 5 →