kinematic

简明释义

英[ˌkɪnɪˈmætɪks]美[ˌkɪnəˈmætɪk]

adj. [力] 运动学上的，[力] 运动学的

英英释义

单词用法

同义词

反义词

例句

1.However, to achieve a specific turning radius and vehicle speed, certain kinematic relationships have to be satisfied.

不过，要达到一个具体的转弯半径，车速等，在一定的运动学关系，有很满意。

2.In this paper, a natural coordinate method suitable for the computer kinematic analysis of multibody system is introduced.

本文介绍了一种适用于计算机分析的多刚体系统运动学分析的自然坐标法。

3.Due to their specific kinematic behaviour, cylindrical roller thrust bearings are only suitable for low speed applications only.

由于其特定的运动行为，圆柱滚子推力轴承只适合低速应用。

4.The Rolling Airframe Missile Block 2 is a kinematic and sensor upgrade to the company’s Rolling Airframe Missile Block 1.

RAMBlock2是一种动能弹，和Block1相比，升级了传感器。

5.It is analyzed the topology structure of the robot, the kinematic solutions of the parallel mechanism, the kinematic properties of the rolling part.

分析了该类机构的拓扑结构、并联机构的运动学反解，并对滚法推拿头进行运动学设计与分析。

6.When this happens, simply turn all your Kinematic Rigidbodies into normal Rigidbodies through scripting.

这种情况下，很简单，只需要通过脚本将运动学刚体改为普通刚体。

7.The equations of motion and kinematic equations under various landing conditions, including symmetric impact and asymmetric impact are provided.

并对其初始条件、对称着陆及不对称着陆情况作了动力学分析。

8.The robot's kinematic 运动学的 model allows it to navigate complex environments.

机器人的运动学的模型使其能够在复杂环境中导航。

9.In physics, kinematic 运动学的 equations describe the motion of objects without considering the forces involved.

在物理学中，运动学的方程描述对象的运动，而不考虑所涉及的力。

10.The animation software uses kinematic 运动学的 principles to create realistic movements.

动画软件使用运动学的原理来创建逼真的动作。

11.Engineers analyze the kinematic 运动学的 chain of a mechanism to improve its efficiency.

工程师分析机制的运动学的链条以提高其效率。

12.Understanding kinematic 运动学的 relationships is crucial for designing effective transportation systems.

理解运动学的关系对于设计有效的交通系统至关重要。

作文

Kinematics is a branch of mechanics that focuses on the motion of objects without considering the forces that cause this motion. The term kinematic (运动学的) refers specifically to the study of the geometric aspects of motion. In our daily lives, we encounter various forms of motion, from the simple act of walking to the complex movements of celestial bodies. Understanding the principles of kinematic (运动学的) analysis can provide insights into how these motions occur and how they can be described mathematically. In physics, the study of kinematic (运动学的) parameters such as displacement, velocity, and acceleration is crucial. Displacement refers to the change in position of an object, while velocity is the rate of change of displacement over time. Acceleration, on the other hand, measures how quickly an object's velocity changes. These concepts are fundamental in understanding the motion of objects and are widely applied in various fields, including engineering, robotics, and animation. For instance, in robotics, kinematic (运动学的) models help engineers design robotic arms that can move precisely to perform tasks. By analyzing the kinematic (运动学的) equations, engineers can determine the position and orientation of the robot's end effector based on the angles of its joints. This application of kinematic (运动学的) principles allows for the creation of sophisticated machines capable of performing complex movements with accuracy. Moreover, in the world of animation, understanding kinematic (运动学的) principles is essential for creating realistic motion. Animators use kinematic (运动学的) techniques to simulate how characters move, ensuring that their actions appear natural and believable. By applying kinematic (运动学的) equations, animators can calculate the timing and spacing of movements, making the animations more fluid and lifelike. In sports science, kinematic (运动学的) analysis is used to enhance athletic performance. Coaches and trainers analyze the kinematic (运动学的) data of athletes to identify areas for improvement. For example, a sprinter's running technique can be evaluated by examining their stride length, frequency, and overall body movement. By understanding these kinematic (运动学的) factors, athletes can adjust their techniques to achieve better results. Furthermore, the study of kinematic (运动学的) motion extends beyond terrestrial applications. In astrophysics, scientists analyze the kinematic (运动学的) behavior of stars and galaxies to understand the dynamics of the universe. By observing the motion of celestial bodies, researchers can infer the presence of dark matter and the expansion of the universe, leading to groundbreaking discoveries. In conclusion, the term kinematic (运动学的) encompasses a wide range of applications across various disciplines. From robotics to animation and sports science to astrophysics, the principles of kinematic (运动学的) analysis play a vital role in understanding motion. By mastering these concepts, individuals can gain valuable insights into the mechanics of motion, paving the way for innovation and discovery in multiple fields. As we continue to explore the intricacies of motion, the importance of kinematic (运动学的) studies will only grow, highlighting the significance of this fascinating area of physics.

运动学是力学的一个分支，专注于物体的运动，而不考虑导致这种运动的力量。术语kinematic（运动学的）特指运动的几何方面的研究。在我们的日常生活中，我们会遇到各种形式的运动，从简单的走路到复杂的天体运动。理解kinematic（运动学的）分析原理可以提供关于这些运动如何发生以及如何用数学描述它们的见解。 在物理学中，研究kinematic（运动学的）参数，如位移、速度和加速度至关重要。位移指的是物体位置的变化，而速度是位移随时间变化的速率。另一方面，加速度测量物体的速度变化有多快。这些概念是理解物体运动的基础，并广泛应用于工程、机器人和动画等各个领域。 例如，在机器人技术中，kinematic（运动学的）模型帮助工程师设计能够精确移动以执行任务的机器人手臂。通过分析kinematic（运动学的）方程，工程师可以根据机器人的关节角度确定其末端执行器的位置和方向。这种kinematic（运动学的）原理的应用使得创建能够以准确性执行复杂运动的先进机器成为可能。 此外，在动画世界中，理解kinematic（运动学的）原理对于创造现实运动至关重要。动画师使用kinematic（运动学的）技术来模拟角色的运动，确保他们的动作看起来自然且可信。通过应用kinematic（运动学的）方程，动画师可以计算运动的时机和间隔，使动画更加流畅和生动。 在运动科学中，kinematic（运动学的）分析用于提高运动表现。教练和训练师分析运动员的kinematic（运动学的）数据，以识别改进的领域。例如，可以通过检查短跑运动员的步幅、频率和整体身体运动来评估他们的跑步技术。通过理解这些kinematic（运动学的）因素，运动员可以调整他们的技术，以取得更好的成绩。 此外，kinematic（运动学的）运动的研究超越了陆地应用。在天体物理学中，科学家分析恒星和星系的kinematic（运动学的）行为，以理解宇宙的动力学。通过观察天体的运动，研究人员可以推断暗物质的存在和宇宙的膨胀，从而导致重大的发现。 总之，术语kinematic（运动学的）涵盖了各个学科广泛的应用。从机器人到动画，再到运动科学和天体物理学，kinematic（运动学的）分析原理在理解运动中发挥着至关重要的作用。通过掌握这些概念，个人可以获得关于运动力学的宝贵见解，为多个领域的创新和发现铺平道路。随着我们继续探索运动的复杂性，kinematic（运动学的）研究的重要性只会增加，突显出这一物理学迷人领域的意义。