Two-dimensional motions of a body containing internal moving masses

被引:0
作者
Felix Chernousko
机构
[1] Institute for Problems in Mechanics,
[2] Moscow Institute of Physics and Technology,undefined
来源
Meccanica | 2016年 / 51卷
关键词
Multibody system; Motion control; Dry friction;
D O I
暂无
中图分类号
学科分类号
摘要
Movement of a body inside a resistive medium can be based on special vibrational motions of internal masses contained within this body. This principle of movement does not require any external devices such as wheels, legs, or tracks interacting with the outer environment; the system can be hermetic. This type of mobile systems sometimes called vibro-robots or capsubots can be useful for motions inside hazardous or vulnerable media and inside tubes. In the literature, one-dimensional motions of such systems were studied in various resistive media. In the paper, two-dimensional motions of a multibody mobile system carrying internal masses are analyzed in the presence of dry friction forces acting between the system and the horizontal plane. It is shown that, under certain conditions, this system can be brought from any initial position to the prescribed terminal position in the plane. The algorithm of motion is described and specified.
引用
收藏
页码:3203 / 3209
页数:6
相关论文
共 18 条
  • [1] Fidlin F(2001)Predicting vibration-induced displacement for a resonant friction slider Eur J Mech A/Solids. 20 155-166
  • [2] Thomsen JJ(2003)Design and performances of a one-degree-of-freedom guided nano-actuator Robot Comput Integr Manuf 19 89-98
  • [3] Lampert P(2006)Dynamics, design and simulation of a novel micro-robotic platform employing vibration microactuators J Dyn Syst Meas Control 128 122-133
  • [4] Vakebtutu A(2005)On the motion of a body containing movable internal mass Dokl Phys 50 593-597
  • [5] Lagrange B(2006)Analysis and optimization of the motion of a body controlled by a movable internal mass J Appl Math Mech 70 915-941
  • [6] De Lit P(2007)Optimal motion control for system of two bodies on a straight line J Comput Syst Sci Int 46 227-233
  • [7] Delchambre A(2008)The optimal periodic motions of a two-mass system in resistant medium J Appl Math Mech 72 116-125
  • [8] Vartholomeos P(2008)Optimal control of the rectilinear motion of a rigid body on a rough plane by the displacement of two internal masses J Appl Math Mech 72 126-135
  • [9] Papadopoulos E(2012)Optimal control of the rectilinear motion of a two-body system in a resistive medium J Appl Math Mech 76 1-14
  • [10] Chernousko FL(undefined)undefined undefined undefined undefined-undefined