subsequence

简明释义

英[ˈsʌbsɪkwəns]美[ˈsʌbsɪkwəns;ˈsʌbsɪˌkwens]

n. 随后；接着（尤指结果、效果）；（数学）子序列，部分序列

英英释义

单词用法

同义词

反义词

例句

1.This escape useful if you're iterating over the matches contained within a text, and you want each subsequence match to start where the last one ended.

当你要迭代文本中所有的匹配，并且每个子序列都从上一次结束时开始匹配的话，这个转义是很有用的。

2.Subsequence throws its remains in the wayside.

随后，将其尸体抛在路边。

3.Introduced the technical matters of the preparation subsequence, design calculation, organic gases, environmental protection gases, explosion gases.

叙述了配制顺序、设计计算及有机气、环保气、爆炸气等有关技术问题。

4.This design software improves the efficiency of structural design and provides a basis for subsequence analysis or optimization.

该系统设计软件提高了光学收发箱体结构设计效率，为后续的分析优化奠定了基础。

5.Subsequence wears the family whom the Kui livings and detected the deceased and secus being an injureds in the guest house 808 stanzas.

随后，戴魁生的家人在宾馆808房间发现了死者和另外一名伤者。 。

6.The data query method comprises the following steps: acquiring a subsequence to be queried and a corresponding moment parameter thereof;

本发明实施例提供了一种数据查询方法，该方法包括：获取待查询子序列及其对应时刻参数；

7.You can find a subsequence 子序列 in a string by checking if the characters appear in the same order.

你可以通过检查字符是否按相同顺序出现来找到字符串中的subsequence 子序列。

8.The longest increasing subsequence 子序列 problem is a classic algorithmic challenge.

最长递增subsequence 子序列问题是一个经典的算法挑战。

9.The DNA sequence can have many subsequences 子序列 that are important for genetic analysis.

DNA序列可以有许多重要的subsequences 子序列，这些对于基因分析非常重要。

10.In mathematics, a subsequence 子序列 of a sequence is derived by deleting some or no elements without changing the order of the remaining elements.

在数学中，序列的一个subsequence 子序列 是通过删除一些或不删除任何元素而得出的，同时不改变剩余元素的顺序。

11.In programming, we often need to identify the subsequences 子序列 of an array to solve certain problems.

在编程中，我们经常需要识别数组的subsequences 子序列以解决某些问题。

作文

In the world of mathematics and computer science, the concept of a subsequence (子序列) is fundamental to understanding various algorithms and data structures. A subsequence is defined as a sequence that can be derived from another sequence by deleting some or no elements without changing the order of the remaining elements. For example, if we take the sequence {A, B, C, D}, one possible subsequence could be {A, C}, while another could be {B, D}. The ability to identify subsequences is crucial in many fields, including bioinformatics, where researchers often look for patterns in DNA sequences.Understanding subsequences can also enhance our problem-solving skills. For instance, in programming, we frequently encounter problems that require us to determine whether a given sequence is a subsequence of another sequence. This can be particularly useful when working with strings. Consider the strings "abcde" and "ace"; here, "ace" is a subsequence of "abcde" because we can obtain "ace" by deleting the letters 'b' and 'd' while keeping the order intact. This concept can be applied in various algorithms. One popular algorithm that utilizes subsequences is the Longest Increasing Subsequence (LIS) problem. The goal of this problem is to find the longest subsequence in a given sequence such that all elements of the subsequence are sorted in increasing order. For example, in the sequence {10, 22, 9, 33, 21, 50, 41, 60, 80}, the longest increasing subsequence is {10, 22, 33, 50, 60, 80}. Solving this problem efficiently is essential in various applications, including stock market analysis and resource allocation.Moreover, the concept of subsequences extends beyond mathematics and computer science; it also appears in literature and linguistics. In textual analysis, identifying subsequences of phrases or themes can help scholars understand the underlying messages of a literary work. For example, if we analyze a poem, we might find recurring themes or motifs that act as subsequences throughout the text, revealing deeper meanings and connections.In conclusion, the concept of a subsequence (子序列) plays a vital role across various disciplines. Whether in mathematics, computer science, or literature, understanding subsequences allows us to uncover patterns, solve complex problems, and gain insights into the structures of sequences. As we continue to explore the intricacies of subsequences, we enhance our analytical skills and deepen our appreciation for the interconnectedness of different fields of study.