相关实验视频
Updated: Jan 18, 2026

07:09
Fabrication of Soft Pneumatic Network Actuators with Oblique Chambers
Published on: August 17, 2018
9.6K
滚动运动的棒驱动的软球形紧密度机器人基于多德象
Jilei Liu1,2, Zhiyin Xu1, Jinyu Lu1
1School of Civil Engineering, Southeast University, Nanjing, China.
Soft robotics
|May 27, 2025
概括
这项研究介绍了TR-10,这是一款新型的10bar软球形紧密度机器人. 优化的步态可以实现全面地形探索和高效的路径寻找,优于现有的机器人.
科学领域:
- 机器人技术 机器人技术 机器人技术
- 机械工程 机械工程
- 材料科学 材料科学 材料科学
背景情况:
- 柔软的球形延伸性机器人为复杂的环境提供抗冲击和轻量特性.
- 现有的机器人正在努力彻底探索未知的地形.
研究的目的:
- 介绍一款具有增强勘探能力的新型10巴软球形密度机器人 (TR-10).
- 开发优化的运动策略,以全面地形覆盖.
主要方法:
- 开发了一种10条十二面体十分位机器人 (TR-10),具有用于滚动运动的内部驱动模块.
- 创建了一个用于模拟的 MATLAB 动态模型,并为步行策略采用多目标优化.
- 提出了一种方法来确定滚动轴以导航到目标点.
主要成果:
- TR-10机器人展示了多种运动步态,通过组合路径实现全地图覆盖.
- 模拟和实验结果验证了拟议的步态和路径的有效性.
- 与经典的6杆张密度机器人相比,TR-10实现了更短的路径距离和更小的偏移.
结论:
- TR-10机器人显著提高了复杂地形的勘探效率.
- 开发的优化和路径查找方法对于球形张正度机器人是有效的.
- 这项研究提升了性机器人的潜力,用于搜索和救援以及太空探索等应用.
相关概念视频
Torsional Pendulum
7.1K
A torsional pendulum involves the oscillation of a rigid body in which the restoring force is provided by the torsion in the string from which the rigid body is suspended. Ideally, the string should be massless; practically, its mass is much smaller than the rigid body's mass and is neglected.
As long as the rigid body's angular displacement is small, its oscillation can be modeled as a linear angular oscillation. The amplitude of the oscillation is an angle. The role of mass is played...
As long as the rigid body's angular displacement is small, its oscillation can be modeled as a linear angular oscillation. The amplitude of the oscillation is an angle. The role of mass is played...
7.1K
Rotational Motion about a Fixed Axis
1.3K
A rigid body's rotation around a fixed axis makes every point within it trace a circular path around a specific line or point. The term given to this type of spinning is defined by the angular position, symbolized by the angle θ. This angle is gauged from a static reference line to the revolving object. From this angular position, any variation is referred to as angular displacement, denoted by dθ. The extent of this displacement can be calculated in degrees, radians, or...
1.3K
Deformation in a Circular Shaft
874
One of the distinctive characteristics of circular shafts is their ability to maintain their cross-sectional integrity under torsion. In other words, each cross-section continues to exist as a flat, unaltered entity, simply rotating like a solid, rigid slab. To understand the distribution of shearing stress within such a shaft, consider a cylindrical section inside this circular shaft. This section has a length of L and a radius of R, with one end fixed. The radius of the cylindrical section is...
874
Plastic Deformation in Circular Shafts
445
When materials are subjected to forces that surpass their yield strength, they undergo a process known as plastic deformation. This results in a permanent alteration or strain in their structure. This concept can be specifically applied to circular shafts, where the deformation leads to a change in its shape. The precise evaluation of this plastic deformation requires understanding the stress distribution within the circular shaft, which is achieved by calculating the maximum shearing stress in...
445
Planar Rigid-Body Motion
991
Understanding the movement of a rigid body in planar motion involves recognizing that every particle within this body is traversing a path that maintains a consistent distance from a specific plane. This concept is fundamental in the study of physics and mechanical engineering, and it allows us to comprehend better how objects move in space.
Planar motion is typically divided into three distinct categories. The first is rectilinear translation, demonstrated by a subway train that moves along...
Planar motion is typically divided into three distinct categories. The first is rectilinear translation, demonstrated by a subway train that moves along...
991
Dynamics of Circular Motion
23.3K
An object undergoing circular motion, like a race car, is accelerating because it is changing the direction of its velocity. This centrally directed acceleration is called centripetal acceleration. This acceleration acts along the radius of the curved path (thus is also referred to as radial acceleration).
Any acceleration must be produced by some force. Therefore, any force or combination of forces can cause centripetal acceleration. A few examples include the tension in the rope on a...
Any acceleration must be produced by some force. Therefore, any force or combination of forces can cause centripetal acceleration. A few examples include the tension in the rope on a...
23.3K

