asymmorphical space group

简明释义

非魂形空间群;

英英释义

例句

1.The crystal structure was analyzed using the asymmorphical space group, which indicates a lack of symmetry.

晶体结构使用了不对称空间群进行分析，这表明缺乏对称性。

2.Researchers discovered that the material belongs to an asymmorphical space group, making it unique in its properties.

研究人员发现该材料属于不对称空间群，使其在性质上独特。

3.The findings suggest that the asymmorphical space group plays a crucial role in the material's electrical properties.

研究结果表明，不对称空间群在材料的电学性质中起着关键作用。

4.In crystallography, identifying the asymmorphical space group is essential for understanding molecular arrangements.

在晶体学中，识别不对称空间群对于理解分子排列至关重要。

5.To fully understand the compound, we must consider its asymmorphical space group during the analysis.

要全面理解化合物，我们必须在分析中考虑其不对称空间群。

作文

In the realm of crystallography, understanding the structure and symmetry of crystals is paramount. One of the key concepts in this field is the notion of a space group, which describes the symmetrical properties of a crystal lattice. Among the various types of space groups, the term asymmorphical space group stands out due to its unique characteristics. An asymmorphical space group refers to a type of space group that does not possess a center of symmetry. This means that if you were to take any point in the crystal and reflect it through the center, you would not find an equivalent point on the opposite side. This lack of symmetry can lead to fascinating properties in the materials that exhibit such structures.The study of asymmorphical space groups is essential for understanding how certain materials behave under various conditions. For instance, materials with these types of space groups often demonstrate unusual optical properties, making them valuable in applications such as photonics and electronics. Researchers are particularly interested in how the absence of symmetry affects the electronic band structure of these materials, which ultimately influences their conductivity and reactivity.Moreover, the exploration of asymmorphical space groups has implications beyond just material science. In the field of solid-state physics, these space groups can influence phase transitions and the emergence of new phases under different temperature and pressure conditions. Theoretical models often incorporate asymmorphical space groups to predict the behavior of materials in extreme environments, which can lead to the discovery of novel compounds with unique properties.In addition to their scientific significance, asymmorphical space groups also pose intriguing questions in the realm of mathematics. The classification of these groups requires advanced mathematical tools and concepts, such as group theory and topology. Mathematicians and physicists alike are drawn to the challenge of categorizing the various types of asymmorphical space groups, as this can yield insights into the fundamental principles governing symmetry in nature.Furthermore, the application of asymmorphical space groups extends to the field of chemistry, particularly in the design and synthesis of new materials. Chemists often look to these space groups when designing molecules that require specific geometric arrangements to achieve desired properties. By understanding the principles behind asymmorphical space groups, chemists can better predict how changes in molecular structure will affect the overall behavior of a substance.In conclusion, the concept of asymmorphical space groups serves as a critical bridge connecting various scientific disciplines, including crystallography, solid-state physics, mathematics, and chemistry. As researchers continue to delve deeper into the implications of these unique space groups, we can expect to see exciting advancements in material science and technology. The ongoing study of asymmorphical space groups not only enhances our understanding of the natural world but also paves the way for innovative applications that could transform industries ranging from electronics to pharmaceuticals.

在晶体学领域，理解和掌握晶体的结构与对称性至关重要。其中一个关键概念是空间群，它描述了晶体晶格的对称特性。在各种空间群中，术语不对称空间群因其独特的特征而引人注目。不对称空间群是指一种没有中心对称性的空间群。这意味着如果你在晶体中选择任何一点并通过中心进行反射，你不会在对面找到相应的点。这种缺乏对称性会导致展现这种结构的材料具有迷人的性质。研究不对称空间群对于理解某些材料在各种条件下的行为至关重要。例如，具有这些类型空间群的材料通常表现出异常的光学特性，使其在光子学和电子学等应用中具有价值。研究人员特别关注对称缺失如何影响这些材料的电子带结构，这最终影响它们的导电性和反应性。此外，探索不对称空间群不仅仅局限于材料科学。在固态物理学领域，这些空间群可以影响相变以及在不同温度和压力条件下新相的出现。理论模型常常将不对称空间群纳入其中，以预测材料在极端环境中的行为，这可能导致发现具有独特性质的新化合物。除了科学意义外，不对称空间群在数学领域也提出了引人入胜的问题。这些群的分类需要先进的数学工具和概念，如群论和拓扑学。数学家和物理学家都被分类各种类型的不对称空间群的挑战所吸引，因为这可以揭示自然界中对称性治理的基本原则。此外，不对称空间群的应用还扩展到化学领域，尤其是在新材料的设计和合成方面。化学家在设计需要特定几何排列以实现所需属性的分子时，常常会考虑这些空间群。通过理解不对称空间群背后的原理，化学家可以更好地预测分子结构的变化将如何影响物质的整体行为。总之，不对称空间群的概念作为连接晶体学、固态物理学、数学和化学等多个科学学科的重要桥梁。随着研究人员继续深入探讨这些独特空间群的影响，我们可以期待材料科学和技术的激动人心的进展。对不对称空间群的持续研究不仅增强了我们对自然世界的理解，也为从电子到制药等各个行业的创新应用铺平了道路。