zeta
简明释义
n. 希腊语字母表的第六个字母
n. （Zeta） ζ星（星座中第六颗星）
n. （Zeta）（美、西班牙）泽塔（人名）
复 数 z e t a s
英英释义
单词用法
电动电势，界面动电势 |
同义词
| 希腊字母ζ | zeta函数是数学中的一个复数函数。 | ||
| 字母Z | 在物理学中，zeta电位是一个重要的参数。 |
反义词
| 阿尔法 | Alpha is often used to denote the first or most important element in a series. | 阿尔法通常用于表示一系列中第一个或最重要的元素。 | |
| 欧米伽 | 欧米伽表示序列中的最后一个或最终元素。 |
例句
1.Stars like Catherine Zeta Jones and Michael Douglas own property here, as well as athletes and pop stars from all over the world.
凯瑟琳·泽塔琼斯和迈克尔·道格拉斯夫妇在此处有房产。
2.ZETA founder and President Naomi Porat sees cities as her company's big market.
ZETA创始人及总裁内奥米·波拉特把城市看作她公司的巨大市场。
3.Catherine Zeta - Jones, it would seem, has a similar attitude to shampoo and conditioner.
凯瑟琳·泽塔·琼斯对于洗发水和护发用品的要求与此如出一辙。
4.I am often told I look like Catherine Zeta-Jones, and I've never been anything other than a straight a student.
人们经常告诉我，我看起来像凯瑟琳·泽塔·琼斯，我门门都得A。
5.This was yet another Zeta prediction, coming true.
这只是另一个齐塔人的预测，变成了现实。
6.CELEBRITY FIRE FACES: Catherine Zeta Jones, Kylie minogue.
名人代表：凯瑟琳·泽塔·琼斯；凯莉·米洛。
7.The variable zeta is often used in mathematics to denote a specific function.
变量zeta通常用于数学中表示特定的函数。
8.The zeta function has applications in number theory.
zeta函数在数论中有应用。
9.The zeta decay process is an important concept in particle physics.
zeta衰变过程是粒子物理学中的一个重要概念。
10.In physics, the zeta potential is crucial for understanding colloidal stability.
在物理学中，zeta电位对理解胶体稳定性至关重要。
11.In finance, the term zeta may refer to a risk metric.
在金融中，术语zeta可能指的是一种风险指标。
作文
The Greek alphabet has been a significant part of various fields, including mathematics, science, and even social sciences. One particular letter that stands out is zeta, the sixth letter of the Greek alphabet. In mathematics, zeta is often associated with the Riemann zeta function, which plays a crucial role in number theory and has implications for the distribution of prime numbers. The study of this function has fascinated mathematicians for centuries, as it connects to deep questions about the nature of numbers and their properties. The Riemann zeta function, denoted as ζ(s), is defined for complex numbers s and is expressed as an infinite series. This function converges for real parts of s greater than 1, and it has a special significance at s = 2, where it equals π²/6. This result is not only beautiful but also illustrates how zeta connects different areas of mathematics, such as geometry and analysis. The famous Riemann Hypothesis, which conjectures that all non-trivial zeros of the zeta function lie on a specific line in the complex plane, remains one of the most important unsolved problems in mathematics today. In physics, zeta is often used in the context of fluid dynamics and thermodynamics. For example, the zeta-potential is a measure of the electrokinetic potential in colloidal dispersions. It helps scientists understand the stability of colloids, which are mixtures where tiny particles are dispersed within a medium. The zeta-potential indicates whether these particles will remain suspended or aggregate over time, which is crucial for applications in materials science and engineering. Beyond mathematics and science, zeta also finds its place in popular culture, particularly in the realm of technology. In computer science, zeta can refer to various algorithms and data structures. For instance, the term 'Zeta' is used in the naming of certain software projects or frameworks that emphasize efficiency and performance. This demonstrates how a single letter from the Greek alphabet can transcend disciplines and become a symbol of innovation and progress. Moreover, in the context of social sciences, zeta has been used in statistical models to represent certain variables or coefficients. Researchers may utilize zeta to denote a specific parameter in their studies, thereby linking it to broader theories and concepts. This versatility showcases the importance of zeta across different domains, highlighting its relevance beyond just being a letter. In conclusion, the letter zeta embodies a rich tapestry of meanings and applications across various fields. Whether in mathematics, physics, technology, or social sciences, zeta serves as a bridge connecting diverse ideas and fostering advancements in knowledge. Understanding zeta and its implications encourages a deeper appreciation for the interconnectedness of different disciplines and the ongoing quest for discovery. As we continue to explore the realms of science and mathematics, the significance of zeta will undoubtedly persist, inspiring future generations to delve into the mysteries of numbers and their profound impact on our world.
希腊字母在数学、科学甚至社会科学等多个领域中都扮演着重要角色。其中一个特别的字母是zeta，它是希腊字母表中的第六个字母。在数学中，zeta通常与黎曼zeta函数相关联，该函数在数论中发挥着关键作用，并对素数的分布有影响。几个世纪以来，研究这个函数吸引了无数数学家的兴趣，因为它连接了关于数字及其性质的深刻问题。黎曼zeta函数用ζ(s)表示，定义在复数s上，并以无限级数的形式表达。当s的实部大于1时，该函数收敛，而在s=2时，它的值等于π²/6。这一结果不仅优美，而且展示了zeta如何连接数学的不同领域，例如几何和分析。著名的黎曼假设猜测所有非平凡的zeta函数的零点位于复平面中的特定直线上，这仍然是当今最重要的未解决问题之一。在物理学中，zeta常常用于流体动力学和热力学的背景下。例如，zeta电位是胶体分散体系中电动势的测量，它帮助科学家理解胶体的稳定性，这些胶体是微小颗粒分散在介质中的混合物。zeta电位指示这些颗粒是保持悬浮状态还是随时间聚集，这对于材料科学和工程应用至关重要。超越数学和科学，zeta在流行文化中也占有一席之地，特别是在技术领域。在计算机科学中，zeta可以指代各种算法和数据结构。例如，“Zeta”一词被用于某些软件项目或框架的命名，以强调效率和性能。这展示了来自希腊字母表的单个字母如何跨越学科，成为创新和进步的象征。此外，在社会科学的背景下，zeta被用于统计模型中表示特定变量或系数。研究人员可能会利用zeta来表示他们研究中的特定参数，从而将其与更广泛的理论和概念联系起来。这种多功能性展示了zeta在不同领域的重要性，突显了它超越仅仅是一个字母的相关性。总之，字母zeta体现了各个领域丰富的意义和应用。无论是在数学、物理、技术还是社会科学中，zeta作为连接不同思想的桥梁，促进了知识的进步。理解zeta及其含义能够加深我们对不同学科之间相互联系的欣赏，以及对发现的持续追求。随着我们继续探索科学和数学的领域，zeta的重要性无疑将持续存在，激励未来的世代深入研究数字的奥秘及其对我们世界的深远影响。
