kinematical

简明释义

英[ˌkɪnɪˈmætɪkəl]美[ˌkɪnɪˈmætɪkəl]

adj. 运动学的

英英释义

单词用法

同义词

反义词

例句

1.An algorithm for kinematical analysis of this coupled system with both serial and parallel conections is presented.

对于此类串并联复合的系统提出了一种运动学分析方法。

2.In chapter 1 we analyzed the kinematical characteristic of mobile robot.

第1章详细分析了机器人的运动学特性。

3.An automatic guidance method for tractor was developed based on a vehicle kinematical model and the optimal control theory.

利用车辆运动学模型，应用最优控制理论，对拖拉机自动引导行走方法进行了研究。

4.It is not only a dynamical, but also a kinematical procedure that vehicle runs on the track.

机车车辆在轨道上运行是一个动力学过程，也是一个运动学过程。

5.It provides a better solution to the problem of industrial robot's time optimal trajectory planning and control under the nonlinear kinematical constraints.

它为工业机器人在非线性运动学约束条件下的时间最优轨迹规划及控制问题提供了一种较好的解决方案。

6.It is analyzed in this paper that the influences from limb kinematical constraints to degrees of freedom of moving platform in parallel machine design.

文章论述了并联机床各分支链的运动约束对运动平台自由度的影响，提出了主动链和约束链的概念。

7.It consists of the equation of the slope flow continuous equation, slope flow water kinematical equation, slope soil erosion equation, slope deformed equation.

模型包括坡面水流连续方程、水流运动方程、侵蚀方程(水土流失方程)、坡面变形方程。

8.The paper used the R-W method of multi-body system dynamics for the kinematical analysis of vehicle suspensions with closed loop system.

本文将多刚体系统动力学的R-W方法应用于具有闭合链系统的汽车悬架运动分析。

9.In physics, we often study the kinematical 运动学的 properties of objects to understand their motion.

在物理学中，我们经常研究物体的运动学的属性，以理解它们的运动。

10.The kinematical 运动学的 equations can help predict the future position of a moving vehicle.

运动学的方程可以帮助预测移动车辆的未来位置。

11.Engineers use kinematical 运动学的 analysis to design more efficient machines.

工程师使用运动学的分析来设计更高效的机器。

12.The study of kinematical 运动学的 parameters is essential for robotics.

对运动学的参数的研究对机器人技术至关重要。

13.Understanding kinematical 运动学的 concepts is crucial for anyone studying mechanics.

理解运动学的概念对任何学习力学的人来说都是至关重要的。

作文

Kinematics is a branch of physics that deals with the motion of objects without considering the forces that cause this motion. One important aspect of kinematics is the study of how objects move through space and time, which is often described using various parameters such as displacement, velocity, and acceleration. In this context, the term kinematical (运动学的) refers to the mathematical descriptions and equations that help us understand these movements. By analyzing the kinematical (运动学的) aspects of motion, we can predict where an object will be at a given time or how fast it is moving at any point during its travel. For example, consider a car traveling down a straight road. The kinematical (运动学的) equations can be used to determine how far the car travels over a specific period, given its initial speed and acceleration. If the car starts from rest and accelerates at a constant rate, we can use the formula for distance: \(d = vt + \frac{1}{2}at^2\), where \(d\) is the distance traveled, \(v\) is the initial velocity, \(a\) is the acceleration, and \(t\) is the time. This example illustrates how kinematical (运动学的) principles can be applied to real-world situations, enabling us to solve practical problems involving motion. Moreover, the study of kinematical (运动学的) concepts is not limited to simple linear motion. It also extends to more complex scenarios, such as projectile motion, circular motion, and even the motion of objects in three-dimensional space. For instance, when analyzing the trajectory of a thrown ball, we can break down its motion into horizontal and vertical components. Each component can be described using kinematical (运动学的) equations, allowing us to fully understand the ball's path and predict where it will land. In addition to practical applications, kinematical (运动学的) analysis plays a crucial role in various fields, including engineering, robotics, and animation. Engineers use kinematical (运动学的) principles to design vehicles and structures that can withstand dynamic forces. In robotics, understanding kinematical (运动学的) relationships helps in programming robots to perform tasks accurately and efficiently. Similarly, animators rely on kinematical (运动学的) concepts to create realistic movements in animated characters, ensuring that their actions are believable and fluid. In conclusion, the study of motion through kinematical (运动学的) analysis is fundamental to our understanding of the physical world. Whether we are examining the flight of a bird, the movement of a vehicle, or the dynamics of a robot, kinematical (运动学的) principles provide the framework for analyzing and predicting motion. By mastering these concepts, we can apply them to various disciplines, enriching our knowledge and enhancing our ability to solve problems related to movement. As we continue to explore the intricacies of motion, the importance of kinematical (运动学的) analysis will undoubtedly remain a cornerstone of scientific inquiry and technological advancement.

运动学是物理学的一个分支，研究物体的运动，而不考虑导致这种运动的力。运动学的一个重要方面是研究物体如何在空间和时间中移动，这通常通过位移、速度和加速度等各种参数来描述。在这个背景下，术语kinematical（运动学的）指的是帮助我们理解这些运动的数学描述和方程。通过分析运动的kinematical（运动学的）方面，我们可以预测一个物体在给定时间的位置或它在旅行过程中任何时刻的速度。 例如，考虑一辆汽车沿着直路行驶。我们可以使用kinematical（运动学的）方程来确定汽车在特定时间段内行驶的距离，前提是知道它的初始速度和加速度。如果汽车从静止开始并以恒定速率加速，我们可以使用距离公式：\(d = vt + \frac{1}{2}at^2\)，其中\(d\)是行驶的距离，\(v\)是初始速度，\(a\)是加速度，\(t\)是时间。这个例子说明了如何将kinematical（运动学的）原理应用于现实世界的情况，使我们能够解决与运动相关的实际问题。 此外，kinematical（运动学的）概念的研究不仅限于简单的线性运动。它还扩展到更复杂的场景，例如抛射运动、圆周运动，甚至三维空间中物体的运动。例如，在分析投掷球的轨迹时，我们可以将其运动分解为水平和垂直分量。每个分量都可以使用kinematical（运动学的）方程进行描述，使我们能够全面理解球的路径并预测它落在哪里。 除了实际应用之外，kinematical（运动学的）分析在各个领域中也发挥着至关重要的作用，包括工程、机器人技术和动画。工程师使用kinematical（运动学的）原理来设计能够承受动态力的车辆和结构。在机器人技术中，理解kinematical（运动学的）关系有助于编程机器人以准确高效地执行任务。同样，动画师依靠kinematical（运动学的）概念来创建逼真的动画角色运动，确保它们的动作可信且流畅。 总之，通过kinematical（运动学的）分析研究运动是我们理解物理世界的基础。无论我们是在检查鸟类的飞行、车辆的运动还是机器人的动态，kinematical（运动学的）原理提供了分析和预测运动的框架。通过掌握这些概念，我们可以将其应用于各个学科，丰富我们的知识，提高我们解决与运动相关问题的能力。随着我们继续探索运动的复杂性，kinematical（运动学的）分析的重要性无疑将继续成为科学探究和技术进步的基石。