stationary) regime

简明释义

稳定状态

英英释义

A stationary regime refers to a state or condition in a system where key variables remain constant over time, indicating that the system is in equilibrium.

静态状态指的是系统中关键变量随时间保持不变的状态或条件,表明该系统处于平衡状态。

例句

1.During the experiment, the system was allowed to settle into a stationary regime 静态状态 before measurements were taken.

在实验过程中,系统被允许在进行测量之前进入静态状态 stationary regime

2.In economic models, a stationary regime 静态状态 often represents a situation where key variables do not change over time.

在经济模型中,静态状态 stationary regime通常表示关键变量随时间不发生变化的情况。

3.In a fluid dynamics study, the researchers observed the flow pattern in a stationary regime 静态状态 where the velocity of the fluid remained constant.

在流体动力学研究中,研究人员观察到流动模式处于静态状态 stationary regime,其中流体的速度保持不变。

4.The population growth reached a stationary regime 静态状态 when the birth and death rates balanced each other out.

当出生率和死亡率相互平衡时,人口增长达到了静态状态 stationary regime

5.The temperature in the reactor reached a stationary regime 静态状态, indicating that the heat exchange had stabilized.

反应器中的温度达到了静态状态 stationary regime,这表明热交换已稳定。

作文

In the field of physics and engineering, the concept of a stationary regime is critical for understanding how systems behave under certain conditions. A stationary regime refers to a state where the properties of a system do not change over time, meaning that all variables remain constant. This is particularly important when analyzing dynamic systems, as it allows scientists and engineers to simplify complex equations and predict outcomes more reliably.For instance, consider a water tank that is being filled at a constant rate while also allowing water to drain out at a fixed rate. When the inflow and outflow rates are equal, the water level in the tank reaches a stationary regime, where it remains constant despite the ongoing processes of filling and draining. This example illustrates how a stationary regime can provide insights into the equilibrium state of a system, enabling better design and control strategies.Understanding stationary regimes is not limited to fluid dynamics; it can also be applied to various fields such as thermodynamics, electrical circuits, and even economics. In thermodynamics, for example, a stationary regime might occur in a heat exchanger where the temperature difference between the hot and cold fluids stabilizes over time. This allows engineers to optimize performance and ensure safety in industrial applications.In electrical engineering, when analyzing circuits, a stationary regime can refer to a condition where voltages and currents reach constant values after transient effects have dissipated. This is crucial for designing reliable electrical systems, as it ensures that components operate within their specified limits without unexpected variations.Moreover, in economics, the term stationary regime can describe a situation where key economic indicators, such as inflation or employment rates, stabilize over time. This stability is essential for policymakers who aim to create a predictable environment for investment and growth.The importance of identifying and understanding stationary regimes cannot be overstated. It enables researchers and practitioners to create models that accurately depict real-world scenarios, leading to more effective solutions. By focusing on the conditions under which a stationary regime is achieved, one can delve into the underlying principles governing system behavior and apply this knowledge across various disciplines.In conclusion, the concept of a stationary regime serves as a foundational element in understanding the dynamics of different systems. Whether in physics, engineering, or economics, recognizing when a system has reached a stationary regime allows for better predictions and optimizations. As we continue to explore complex systems in our world, the ability to identify and analyze stationary regimes will remain a vital skill for future innovations and advancements.

在物理和工程领域,stationary regime(稳态)这一概念对于理解系统在特定条件下的行为至关重要。stationary regime(稳态)指的是一个系统的性质随时间不发生变化的状态,这意味着所有变量保持恒定。这在分析动态系统时尤为重要,因为它使科学家和工程师能够简化复杂方程,更可靠地预测结果。例如,考虑一个以恒定速率注水的水箱,同时允许水以固定速率排出。当注入和排出速率相等时,水箱中的水位达到stationary regime(稳态),尽管填充和排水过程仍在进行,但水位保持不变。这个例子说明了如何通过stationary regime(稳态)来提供对系统平衡状态的见解,从而更好地设计和控制策略。理解stationary regimes(稳态)并不限于流体动力学,它还可以应用于热力学、电路甚至经济学等多个领域。例如,在热力学中,stationary regime(稳态)可能发生在热交换器中,在此处热流体和冷流体之间的温差随时间稳定。这使得工程师能够优化性能并确保工业应用中的安全性。在电气工程中,当分析电路时,stationary regime(稳态)可以指在瞬态效应消散后,电压和电流达到恒定值的条件。这对于设计可靠的电气系统至关重要,因为它确保组件在其规定的限制内运行,而不会出现意外变化。此外,在经济学中,stationary regime(稳态)一词可以描述关键经济指标(如通货膨胀或就业率)随时间稳定的情况。这种稳定性对政策制定者至关重要,他们旨在为投资和增长创造可预测的环境。识别和理解stationary regimes(稳态)的重要性不容小觑。它使研究人员和从业者能够创建准确描绘现实场景的模型,从而导致更有效的解决方案。通过关注实现stationary regime(稳态)的条件,人们可以深入探讨支配系统行为的基本原理,并将这些知识应用于各个学科。总之,stationary regime(稳态)这一概念作为理解不同系统动态的基础元素。无论是在物理、工程还是经济学中,识别一个系统何时达到stationary regime(稳态)都能更好地进行预测和优化。随着我们继续探索世界中的复杂系统,识别和分析stationary regimes(稳态)的能力将始终是未来创新和进步的重要技能。