bisection

简明释义

英[baɪˈsekʃən]美[baɪˈsekʃən]

n. 两断；对切；二等分的一半

英英释义

单词用法

同义词

反义词

例句

1.All right. Any questions about bisection search?

好，还有没有关于二分搜索的问题？

2.A recursive spectral bisection method is applied to partition non-structured triangular meshes in parallel CFD for the treatment of load balance and minimum cut graph bisection.

将递归谱对剖分方法应用于流体力学并行计算中的非结构网格分割，以解决负载平衡和最小切割问题。

3.The hypergraph denoting circuit is transformed into a weighted undirected graph, so the problem of circuit bisection is transformed into the graph partition problem.

将表示电路的超图转化成带权值的无向图，从而将电路二等分问题转化成图的划分问题。

4.There will be wider application prospect if we combine the embryo bisection with new biotechniques such as cell nuclear transfer, diagnosis before child birth, and so on.

将胚胎分割技术与细胞核移植、临床诊断等相结合，将具有更为广阔的应用前景。

5.A recursive spectral bisection method is applied to partition non-structured triangular meshes in parallel CFD for the treatment of load balance and minimum cut graph bisection.

将递归谱对剖分方法应用于流体力学并行计算中的非结构网格分割，以解决负载平衡和最小切割问题。

6.The effects of different embryo bisection solutions and methods and embryo development stages on in vitro embryos bisection of ovine were researched in this experiment.

主要研究了胚胎分割液、分割方法和胚胎发育时期对绵羊体外生产胚胎的影响。

7.Furthermore, we compute the Riemann solution by using a bisection method combined with the phase-plane analysis.

进一步地，我们采用二分法与相平面分析结合的方法计算压差方程的数值解。

8.The bisection algorithm is often used in numerical analysis to locate a zero of a function.

在数值分析中，二分法常用于定位函数的零点。

9.In geometry, the bisection of an angle divides it into two equal parts.

在几何中，角的二等分将其分为两个相等的部分。

10.The engineer used the method of bisection to find the root of the equation.

工程师使用二分法来找到方程的根。

11.The surveyor marked the bisection point of the land to ensure equal division.

测量员标记了土地的二分点以确保均等划分。

12.Using bisection, we can efficiently narrow down the search range in binary search.

通过使用二分法，我们可以有效地缩小二分查找中的搜索范围。

作文

In mathematics and various fields of science, the term bisection refers to the process of dividing something into two equal parts. This concept is not only fundamental in geometry but also plays a crucial role in numerical methods and algorithms. The bisection method, for instance, is a popular technique used to find roots of continuous functions. By repeatedly halving an interval, we can narrow down the location of a root with great precision. This systematic approach highlights the beauty of bisection as a tool for problem-solving.The importance of bisection extends beyond mathematics. In everyday life, we often encounter situations that require us to make decisions based on dividing resources or time. For example, when planning a project, one might need to perform a bisection of tasks to ensure that each team member has an equal workload. This not only fosters collaboration but also enhances productivity by ensuring that no individual feels overwhelmed.Furthermore, in the realm of art and design, bisection can be seen in the way artists balance their compositions. The principle of symmetry, which often relies on bisection, creates visually appealing artwork. Artists may intentionally divide their canvas to create harmony and balance, drawing the viewer's eye across the piece. This application of bisection demonstrates its versatility and significance in various creative fields.Moreover, the concept of bisection can also apply to social and political contexts. For instance, during negotiations, parties may need to reach a bisection of their demands to arrive at a consensus. This involves compromise and understanding, as each side must be willing to give up something in order to achieve a mutually beneficial outcome. The ability to effectively perform a bisection in discussions can lead to successful resolutions and stronger relationships.In conclusion, bisection is a powerful concept that transcends disciplines. Whether in mathematics, project management, art, or negotiation, the ability to divide and conquer is essential. Understanding how to apply bisection in various contexts can enhance our problem-solving skills and improve our effectiveness in both personal and professional settings. As we continue to explore the world around us, let us appreciate the role of bisection in shaping our understanding and interactions.

在数学和各种科学领域，术语bisection指的是将某物分成两部分的过程。这个概念不仅在几何中是基础，而且在数值方法和算法中也起着至关重要的作用。例如，bisection 方法是一种常用的技术，用于寻找连续函数的根。通过反复对区间进行二分，我们可以以极高的精度缩小根的位置。这个系统的方法突显了bisection作为解决问题工具的美丽。bisection的重要性超越了数学。在日常生活中，我们经常遇到需要根据划分资源或时间来做出决策的情况。例如，在计划一个项目时，人们可能需要对任务进行bisection，以确保每个团队成员的工作量相等。这不仅促进了合作，还通过确保没有个人感到不堪重负来提高生产力。此外，在艺术和设计领域，bisection可以在艺术家平衡其作品的方式中看到。对称的原则通常依赖于bisection，创造出视觉上吸引人的艺术作品。艺术家可能故意将画布分开，以创造和谐和平衡，引导观众的目光穿过作品。这种bisection的应用展示了它在各种创意领域的多样性和重要性。此外，bisection的概念也可以应用于社会和政治背景。例如，在谈判过程中，各方可能需要达成对其要求的bisection，以达成共识。这涉及到妥协和理解，因为每一方都必须愿意放弃一些东西，以实现互利的结果。在讨论中有效地执行bisection的能力可以导致成功的解决方案和更强的关系。总之，bisection是一个强大的概念，超越了学科界限。无论是在数学、项目管理、艺术还是谈判中，分而治之的能力都是必不可少的。理解如何在各种背景下应用bisection可以增强我们的解决问题的能力，提高我们在个人和职业环境中的有效性。当我们继续探索周围的世界时，让我们欣赏bisection在塑造我们的理解和互动中的作用。