transport equation

简明释义

迁移方程

英英释义

例句

1.Solving the transport equation 传输方程 is crucial for understanding wave propagation in various media.

求解 transport equation 传输方程 对于理解波在各种介质中的传播至关重要。

2.The mathematical formulation of the transport equation 传输方程 can vary depending on the physical context.

根据物理背景，transport equation 传输方程 的数学形式可能会有所不同。

3.The heat transport equation 热传输方程 is used to model the distribution of temperature in a given medium.

热 transport equation 传输方程 用于模拟给定介质中的温度分布。

4.In environmental science, the transport equation 传输方程 helps predict the spread of pollutants in water bodies.

在环境科学中，transport equation 传输方程 有助于预测污染物在水体中的扩散。

5.In fluid dynamics, the transport equation 传输方程 describes how the velocity field of a fluid evolves over time.

在流体动力学中，transport equation 传输方程 描述了流体速度场随时间的演变。

作文

The study of transport phenomena is a fundamental aspect of various scientific fields, ranging from physics to engineering. One of the key tools used in this area is the transport equation, which describes how substances move through different mediums. Understanding the transport equation is crucial for predicting the behavior of fluids, gases, and even heat transfer in various applications. In essence, the transport equation can be defined as a mathematical representation that captures the dynamics of mass, energy, or momentum transfer in a system. For instance, in fluid dynamics, the transport equation helps us understand how pollutants disperse in a river or how heat spreads in a solid object. This equation typically takes into account factors such as velocity, diffusion coefficients, and concentration gradients. To illustrate its significance, consider the application of the transport equation in environmental science. When studying air quality, scientists often utilize the transport equation to model the dispersion of airborne contaminants. By inputting various parameters into the equation, researchers can predict how pollutants will spread over time and space, allowing for more effective regulatory measures. Similarly, in the field of chemical engineering, the transport equation plays a vital role in designing reactors and separation processes. Engineers must ensure that reactants are transported effectively to achieve optimal reaction rates. The transport equation provides insights into how to manipulate conditions such as temperature and pressure to enhance the efficiency of these processes. Moreover, the transport equation is not limited to just physical transport; it also has implications in biological systems. For example, in pharmacokinetics, the transport equation can be used to model how drugs are absorbed, distributed, metabolized, and excreted in the body. Understanding these processes is essential for developing effective medications and treatment plans. In conclusion, the transport equation serves as a powerful framework for analyzing and predicting the movement of various entities across multiple disciplines. Its versatility and applicability underscore the importance of mastering this concept for anyone involved in scientific research or engineering practices. As we continue to face complex challenges related to transport phenomena, a deeper understanding of the transport equation will undoubtedly lead to innovative solutions and advancements in technology. In summary, the transport equation is a vital mathematical tool that aids in understanding the dynamics of mass, energy, and momentum transfer. Whether in environmental science, chemical engineering, or biology, mastering the principles behind the transport equation is essential for addressing real-world problems effectively.

运输方程是各个科学领域研究运输现象的基本工具之一，涵盖了从物理到工程等多个学科。理解运输方程对于预测流体、气体以及热量在各种应用中的行为至关重要。运输方程可以定义为一个数学模型，用于描述系统中质量、能量或动量的转移动态。例如，在流体动力学中，运输方程帮助我们理解污染物如何在河流中扩散，或者热量如何在固体物体中传播。这个方程通常考虑到速度、扩散系数和浓度梯度等因素。为了说明其重要性，考虑运输方程在环境科学中的应用。当研究空气质量时，科学家们常常利用运输方程来模拟空气中污染物的扩散。通过将各种参数输入方程，研究人员可以预测污染物在时间和空间上的扩散，从而采取更有效的监管措施。同样，在化学工程领域，运输方程在设计反应器和分离过程中也扮演着至关重要的角色。工程师必须确保反应物能够有效运输，以实现最佳反应速率。运输方程提供了关于如何操控温度和压力等条件以提高这些过程效率的见解。此外，运输方程不仅限于物理运输；它在生物系统中也有重要意义。例如，在药代动力学中，运输方程可以用于模拟药物在体内的吸收、分布、代谢和排泄过程。理解这些过程对于开发有效的药物和治疗方案至关重要。总之，运输方程作为分析和预测多个学科中各种实体运动的强大框架，其多功能性和适用性强调了掌握这一概念的重要性，尤其对于任何参与科学研究或工程实践的人士来说。随着我们继续面临与运输现象相关的复杂挑战，对运输方程的深入理解无疑将推动创新解决方案和技术进步。总而言之，运输方程是一个重要的数学工具，有助于理解质量、能量和动量转移的动态。无论是在环境科学、化学工程还是生物学中，掌握运输方程背后的原理对于有效解决现实问题至关重要。