completely stable system

简明释义

完全稳定系统

英英释义

例句

1.The researchers were thrilled to discover a completely stable system that could withstand extreme weather conditions.

研究人员很高兴发现一个可以承受极端天气条件的完全稳定的系统。

2.The software was designed to run on a completely stable system to avoid crashes and data loss.

该软件被设计为在一个完全稳定的系统上运行，以避免崩溃和数据丢失。

3.For a financial model to be effective, it must operate within a completely stable system that minimizes risks.

为了使金融模型有效，它必须在一个最小化风险的完全稳定的系统内运行。

4.In physics, a completely stable system is one where all forces are balanced, resulting in no net change.

在物理学中，完全稳定的系统 是指所有力都平衡，从而没有净变化。

5.In engineering, a completely stable system is essential for ensuring safety and reliability during operations.

在工程中，完全稳定的系统 对于确保操作的安全性和可靠性至关重要。

作文

In the realm of engineering and technology, the concept of a completely stable system is crucial for ensuring optimal performance and reliability. A completely stable system refers to a system that maintains its performance and behavior over time, regardless of external disturbances or internal changes. This stability is essential in various applications, from control systems in aerospace engineering to financial models in economics.One of the primary characteristics of a completely stable system is its ability to return to equilibrium after being disturbed. For instance, consider a simple pendulum. When displaced from its resting position, it will oscillate but eventually return to its original state if no external forces act upon it. This behavior exemplifies the fundamental principle of stability in physical systems. In engineering, designers strive to create systems that exhibit similar properties, ensuring that they can withstand fluctuations without failing.In the field of control theory, a completely stable system is often analyzed using mathematical models. These models help engineers understand how different variables interact and influence system behavior. For example, feedback loops are commonly employed to enhance stability. By continuously monitoring output and adjusting input accordingly, engineers can maintain a system's stability even in the face of unexpected changes. This is particularly important in critical applications such as aviation, where even minor instabilities can lead to catastrophic failures.Moreover, the concept of a completely stable system extends beyond engineering into other disciplines. In economics, a market can be considered stable if it maintains equilibrium despite external shocks, such as sudden changes in consumer demand or supply chain disruptions. Economists analyze these systems to predict potential crises and implement measures to mitigate risks, thereby ensuring long-term stability.However, achieving a completely stable system is often challenging. Many systems are inherently complex, with numerous interacting components that can lead to unpredictable behaviors. For instance, climate models attempt to predict weather patterns, but the chaotic nature of the atmosphere makes it difficult to achieve complete stability. Similarly, in technology, software systems may encounter bugs or vulnerabilities that disrupt their stability, requiring ongoing maintenance and updates to ensure performance.In conclusion, the notion of a completely stable system plays a vital role in various fields, including engineering, economics, and environmental science. Understanding the principles of stability allows professionals to design systems that can endure disturbances and maintain functionality over time. While achieving complete stability may be an elusive goal, striving towards it fosters innovation and resilience in our ever-changing world. As we continue to advance technologically and scientifically, the pursuit of completely stable systems will remain a key focus for researchers and practitioners alike.

在工程和技术领域，完全稳定系统的概念对于确保最佳性能和可靠性至关重要。完全稳定系统指的是一种无论外部干扰或内部变化如何，都能维持其性能和行为的系统。这种稳定性在各种应用中都是必不可少的，从航空工程中的控制系统到经济学中的金融模型。完全稳定系统的一个主要特征是它在受到干扰后能够恢复到平衡状态。例如，考虑一个简单的摆。当从静止位置偏离时，它会振荡，但如果没有外力作用，它最终会返回到原来的状态。这种行为例证了物理系统中稳定性的基本原则。在工程中，设计师努力创建表现出类似特性的系统，以确保它们能够承受波动而不发生故障。在控制理论领域，完全稳定系统通常通过数学模型进行分析。这些模型帮助工程师理解不同变量如何相互作用并影响系统行为。例如，反馈回路常用于增强稳定性。通过持续监测输出并相应调整输入，工程师可以在面对意外变化时保持系统的稳定性。这在关键应用中尤为重要，例如航空，微小的不稳定性可能导致灾难性的失败。此外，完全稳定系统的概念不仅限于工程，还扩展到其他学科。在经济学中，如果市场在外部冲击（如消费者需求或供应链中断的突然变化）下维持平衡，则可以认为该市场是稳定的。经济学家分析这些系统以预测潜在危机，并实施措施以降低风险，从而确保长期稳定。然而，实现完全稳定系统通常具有挑战性。许多系统本质上是复杂的，具有众多相互作用的组件，可能导致不可预测的行为。例如，气候模型试图预测天气模式，但大气的混沌特性使得实现完全稳定变得困难。同样，在技术领域，软件系统可能会遇到错误或漏洞，干扰其稳定性，需要持续维护和更新以确保性能。总之，完全稳定系统的概念在工程、经济学和环境科学等多个领域发挥着至关重要的作用。理解稳定性的原则使专业人员能够设计能够承受干扰并在较长时间内保持功能的系统。尽管实现完全稳定可能是一个难以捉摸的目标，但朝着这个目标努力促进了我们不断变化的世界中的创新和韧性。随着我们在技术和科学上的不断进步，追求完全稳定系统将继续成为研究人员和从业者的重要关注点。