symmetric system

简明释义

对称系统对称装置

英英释义

例句

1.In physics, a symmetric system 对称系统 can simplify the analysis of forces acting on an object.

在物理学中，symmetric system 对称系统 可以简化对作用于物体的力的分析。

2.In computer science, algorithms can be developed using a symmetric system 对称系统 to optimize data processing.

在计算机科学中，可以使用 symmetric system 对称系统 开发算法以优化数据处理。

3.The symmetric system 对称系统 of the molecules allowed for efficient packing in the crystal structure.

分子的 symmetric system 对称系统 使得在晶体结构中能够高效地堆积。

4.The design of the bridge was based on a symmetric system 对称系统 to ensure stability and aesthetic appeal.

这座桥的设计基于一个 symmetric system 对称系统 以确保稳定性和美观。

5.In mathematics, a symmetric system 对称系统 often refers to equations that remain unchanged under certain transformations.

在数学中，symmetric system 对称系统 通常指在某些变换下保持不变的方程。

作文

In the field of science and mathematics, the concept of a symmetric system plays a crucial role in understanding various phenomena. A symmetric system can be defined as a configuration or structure that exhibits symmetry, meaning it remains invariant under certain transformations. This idea is not only limited to physical systems but extends to abstract mathematical frameworks as well. For instance, consider the geometric properties of shapes like circles and squares; they exhibit symmetry in their dimensions and angles. This inherent quality allows us to predict behaviors and outcomes based on their symmetrical nature.The importance of symmetric systems can be observed in various scientific disciplines. In physics, for example, the laws governing motion often rely on symmetrical properties. Newton's laws of motion demonstrate how forces act on objects in a symmetrical manner, allowing us to derive equations that predict the movement of these objects. Furthermore, in the realm of quantum mechanics, particles are often described by symmetric systems where their wave functions exhibit symmetry under specific transformations. This symmetry leads to conservation laws, such as the conservation of momentum and energy, which are foundational to our understanding of the universe.In addition to physics, symmetric systems are also prevalent in chemistry. The molecular structures of many compounds exhibit symmetrical arrangements of atoms, which significantly influence their chemical properties and reactivity. For instance, the symmetrical arrangement of atoms in a molecule can determine its polarity, solubility, and interaction with other molecules. Understanding these symmetrical properties allows chemists to predict the behavior of substances in various reactions, leading to advancements in fields such as drug design and materials science.Moreover, the concept of symmetric systems transcends the natural sciences and finds applications in social sciences and economics as well. In game theory, for example, symmetrical strategies can lead to equilibrium outcomes in competitive scenarios. Players in a game may adopt symmetrical strategies that yield optimal results for all parties involved. This idea extends to market dynamics, where symmetrical competition between businesses can lead to stable pricing and resource allocation.In conclusion, the study of symmetric systems is fundamental across multiple disciplines, providing insights into the behavior of physical, chemical, and even social phenomena. Recognizing the significance of symmetry allows scientists and researchers to develop models that accurately describe complex systems and predict their behaviors. As we continue to explore the intricacies of nature and society, the understanding of symmetric systems will undoubtedly remain a key component in unraveling the mysteries of our world. By embracing the principles of symmetry, we can foster innovation and drive progress in various fields, ultimately enhancing our comprehension of the universe around us.

在科学和数学领域，symmetric system（对称系统）的概念在理解各种现象中发挥着至关重要的作用。symmetric system可以定义为一种配置或结构，它表现出对称性，意味着在某些变换下保持不变。这个思想不仅限于物理系统，还扩展到抽象的数学框架。例如，考虑圆形和正方形等几何图形的性质；它们在维度和角度上表现出对称性。这种固有特性使我们能够根据其对称性预测行为和结果。symmetric systems的重要性可以在各个科学学科中观察到。在物理学中，例如，运动的规律往往依赖于对称特性。牛顿运动定律展示了作用于物体的力是如何以对称的方式起作用的，这使我们能够推导出预测这些物体运动的方程。此外，在量子力学的领域，粒子通常被描述为symmetric systems，其中它们的波函数在特定变换下表现出对称性。这种对称性导致了守恒定律，例如动量和能量的守恒，这些都是我们理解宇宙的基础。除了物理学，symmetric systems在化学中也很普遍。许多化合物的分子结构表现出对称的原子排列，这显著影响了它们的化学性质和反应性。例如，分子中原子的对称排列可以决定其极性、溶解性以及与其他分子的相互作用。理解这些对称特性使化学家能够预测物质在各种反应中的行为，从而推动药物设计和材料科学等领域的进步。此外，symmetric systems的概念超越了自然科学，也在社会科学和经济学中找到了应用。例如，在博弈论中，对称策略可以在竞争场景中导致均衡结果。游戏中的参与者可能采用对称策略，以便为所有参与方带来最佳结果。这个思想扩展到市场动态，其中企业之间的对称竞争可以导致价格和资源配置的稳定。总之，研究symmetric systems在多个学科中是基础性的，为理解物理、化学甚至社会现象的行为提供了见解。认识到对称的重要性使科学家和研究人员能够开发出准确描述复杂系统并预测其行为的模型。随着我们继续探索自然和社会的复杂性，对symmetric systems的理解无疑将仍然是揭开我们世界奥秘的关键组成部分。通过接受对称的原则，我们可以促进创新，推动各个领域的进步，最终增强我们对周围宇宙的理解。