discretization

"discretization" 的音标为 [dɪskrɪˈtaɪzɪfɪˈeɪʃn] 。

基本翻译为“离散化，分划化”。

速记技巧：dis-cre-ta-zi-fi-ce-n（谐音：“字典飞”）

其中，dis-表示“分离，分开”；cre-表示“划分”；ta-表示“再次”；zi-表示“使…”；fi-表示“完成”；ce-表示“东西”；-e-表示“的”；-n 表示“名词”。整体含义为“将…分离并划分成小部分的过程”。

Discretization这个词的英文词源可以追溯到拉丁语discretus，意为“分开的，离散的”。它的变化形式包括名词discretion和形容词discrete。

相关单词：

1. Discrete（离散的）：这个词直接来源于discrete，意为不连续的，不连续的数值或事件在数学和计算机科学中非常重要。

2. Discreteness（离散性）：这是一个抽象名词，用来描述事物的离散程度，例如时间离散、空间离散等。

3. Segment（段）：在计算机科学中，segment可以指存储空间的一部分，也可以指一段连续的数据或信息。

4. Discriminate（区别）：这个词意为区分，区别对待，与discretize有相似的含义。

5. Difference（差异）：这个词与discretize有直接的联系，表示两个或多个事物之间的差异。

6. Partition（分区）：在计算机科学中，分区通常指的是将存储空间或系统资源分成多个部分。

7. Discrete mathematics（离散数学）：这是一门数学分支，研究离散结构和离散数量，与discretize有密切关系。

8. Discretization error（离散化误差）：在数值计算中，离散化可能导致误差，需要仔细选择离散化的方法。

9. Discretization method（离散化方法）：这种方法在计算机科学和工程中非常重要，用于将连续数据转换为离散数据。

10. Discretize（离散化）：这是一个动词，表示将连续数据转换为离散数据的方法和过程。

常用短语：

1. discretization of a function

2. discretize a system

3. discretization error

4. finite-difference method for discretization

5. grid discretization

6. mesh discretization

7. numerical discretization

双语例句：

1. The process of discretization involves breaking a continuous function into a series of discrete steps.

2. Discretization of a system is essential for accurate numerical simulation.

3. Discretization error can lead to inaccurate results, so care must be taken in choosing the appropriate method.

4. Using a finite-difference method for discretization can greatly improve the accuracy of numerical simulations.

5. Grid discretization plays a crucial role in computational fluid dynamics simulations.

6. Discretization errors can be minimized by using a fine mesh, but this can increase computation time.

7. Numerical discretization is a crucial part of many scientific and engineering calculations.

英文小作文：

Discretization is a crucial process in many scientific and engineering calculations, allowing us to approximate complex systems and processes using a series of discrete steps. Discretization can be achieved using various methods, including finite-difference methods, grid discretization, and numerical discretization. Each method has its advantages and disadvantages, and it is important to choose the appropriate method for the specific problem at hand.

However, no matter which method is used, discretization always involves breaking a continuous function into a series of discrete steps, which can lead to discretization errors. Therefore, it is essential to carefully monitor and correct these errors to ensure accurate results. In addition, discretization can also be used to develop new methods and algorithms, which can lead to significant advances in various fields of science and technology.