Determination of geometrical conditions of assembly and impacts in classified types of mechanical systems with impacts

被引:13
作者
Blazejczyk-Okolewska, B [1 ]
Czolczynski, K [1 ]
Kapitaniak, T [1 ]
机构
[1] Tech Univ Lodz, Div Dynam, PL-90924 Lodz, Poland
关键词
geometrical conditions of assembly; geometrical conditions of impacts; classification of types of impact systems; principle of omitting the condition; graphic method of ranges of impacts;
D O I
10.1016/j.euromechsol.2004.09.006
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The object of investigations are systems with impacts with one and two degrees of freedom that have been classified by the authors previously. The models of the systems under consideration are rigid bodies that can perform a motion along a straight line without a possibility of rotations. The geometrical conditions of assembly and the geometrical conditions of inner and outer impacts have been determined in this study. According to the authors' viewpoint, the determination of these conditions will find an application in calculations and design of the structures described. (c) 2004 Elsevier SAS. All rights reserved.
引用
收藏
页码:277 / 291
页数:15
相关论文
共 21 条
[1]  
[Anonymous], MACHINE DYNAMICS PRO
[2]   Periodic motions of an impact oscillator [J].
Bapat, CN .
JOURNAL OF SOUND AND VIBRATION, 1998, 209 (01) :43-60
[3]   Some aspects of the dynamical behaviour of the impact force generator [J].
Blazejczyk-Okolewska, B ;
Czolczynski, K .
CHAOS SOLITONS & FRACTALS, 1998, 9 (08) :1307-1320
[4]   Classification principles of types of mechanical systems with impacts - fundamental assumptions and rules [J].
Blazejczyk-Okolewska, B ;
Czolczynski, K ;
Kapitaniak, T .
EUROPEAN JOURNAL OF MECHANICS A-SOLIDS, 2004, 23 (03) :517-537
[5]  
BLAZEJCZYKOKOLE.B, 1996, CHAOS SOLITON FRACT, V7, P1439
[6]  
Brogliato B., 1999, NONSMOOTH MECH
[7]  
CEMPEL C, 1970, THESIS TU POZNAN
[8]  
FU CC, 1969, T ASME B, V91, P1175
[9]  
GOYDA H, 1989, ASME, V111, P394
[10]   Dynamics of oscillators with impact and friction [J].
Hinrichs, N ;
Oestreich, M ;
Popp, K .
CHAOS SOLITONS & FRACTALS, 1997, 8 (04) :535-558