pseudograph

简明释义

英[ˈpsjuːdəʊɡrɑːf]美[ˈpsjʊdoɡræf]

n. 伪书；伪作

英英释义

单词用法

同义词

反义词

例句

1.This paper makes some supplementary introduction to the reasons why the pseudographs are caused, and gives the author's opinion on discriminating pseudograph and how to appraise pseudograph correctly.

文章介绍伪书产生的两个原因，并对辨伪和正确看待伪书提出了自己的看法。

2.This paper makes some supplementary introduction to the reasons why the pseudographs are caused, and gives the author's opinion on discriminating pseudograph and how to appraise pseudograph correctly.

文章介绍伪书产生的两个原因，并对辨伪和正确看待伪书提出了自己的看法。

3.Kongzi Jiayu (The Confucian School's Analects) is an important work for researching Confucius' life and thoughts. Taken as a pseudograph for a long time, it hasn't been well studied.

《孔子家语》是一部研究孔子生平思想的重要典籍，但由于长期被疑为“伪书”而没有得到充分研究。

4.The widespread of pirated books, pseudograph and books that caused misleading nowadays have made vicious impact on the mental health of readers.

盗版书、“伪书”和“误导书”的泛滥，对读者的心灵造成了极大毒害。

5.An important augment to doubt Classic of Documents in ancient scripts is that it appeared later, and it is taken it as a "pseudograph".

学术界怀疑古文《尚书》为“伪书”的一条重要论据，就是古文晚出。

6.In graph theory, a pseudograph is a type of graph that allows multiple edges between the same set of vertices.

在图论中，pseudograph 是一种允许同一组顶点之间存在多条边的图。

7.When studying network structures, we often encounter pseudographs that represent complex relationships.

在研究网络结构时，我们经常遇到表示复杂关系的pseudographs。

8.The concept of a pseudograph is essential for understanding certain types of data relationships.

理解某些类型的数据关系时，pseudograph 的概念是必不可少的。

9.A pseudograph can be used to model situations where loops and multiple connections are possible.

可以使用pseudograph 来建模可能存在环路和多个连接的情况。

10.In computer science, algorithms that operate on pseudographs need to handle edge cases carefully.

在计算机科学中，操作pseudographs 的算法需要仔细处理边缘情况。

作文

In the realm of mathematics and computer science, the term pseudograph refers to a type of graph that allows for multiple edges between the same pair of vertices and also permits loops. This concept is essential in various fields, including network theory, where understanding the relationships between nodes is crucial. A pseudograph can be thought of as an extension of a simple graph, which only allows one edge between any two vertices and does not allow loops. The flexibility of a pseudograph makes it particularly useful when modeling real-world systems where multiple connections between entities are possible. For example, consider a social network where individuals (vertices) can have different types of relationships (edges) with each other. One person might be a friend, a colleague, and a family member to another individual. In this case, a pseudograph would allow us to represent all these different relationships simultaneously. Each relationship could be represented as a separate edge connecting the same pair of vertices. This kind of representation provides a more nuanced understanding of the network's structure. Moreover, the presence of loops in a pseudograph allows for self-referential relationships, which can be important in certain contexts. For instance, in a system where an entity can interact with itself, such as a feedback loop in a control system, having loops in our graph representation becomes necessary. This capability to include loops and multiple edges distinguishes pseudographs from other graph types and enhances their applicability in complex scenarios. When analyzing a pseudograph, various properties can be studied, such as connectivity, cycles, and paths. These properties help researchers and practitioners understand how information flows within a network or how robust the network is against failures. For example, in transportation networks, a pseudograph can represent multiple routes between cities, allowing for a comprehensive analysis of traffic patterns and potential bottlenecks. The study of pseudographs extends beyond theoretical implications; it has practical applications in computer algorithms as well. Algorithms designed to traverse or analyze graphs, such as depth-first search or breadth-first search, can be adapted to work with pseudographs, enabling them to handle the complexities introduced by multiple edges and loops. This adaptability is crucial in developing efficient solutions for problems involving large datasets, where traditional graph representations might fall short. In conclusion, the concept of a pseudograph is a vital tool in mathematics and computer science, providing a framework for modeling complex relationships and interactions. Its ability to represent multiple edges and loops allows for a richer depiction of real-world systems, making it an invaluable resource for researchers and professionals alike. Understanding pseudographs opens the door to deeper insights into the intricate webs of connections that define our world, from social networks to transportation systems and beyond.

在数学和计算机科学领域，术语pseudograph指的是一种图，它允许同一对顶点之间存在多条边，并且也允许自环。这个概念在多个领域中至关重要，包括网络理论，在这些领域中，理解节点之间的关系是至关重要的。pseudograph可以被视为简单图的扩展，后者仅允许任意两个顶点之间有一条边，并且不允许自环。pseudograph的灵活性使其在建模现实世界系统时特别有用，其中实体之间可能存在多重连接。 例如，考虑一个社交网络，其中个人（顶点）可以与彼此有不同类型的关系（边）。一个人可能是另一个人的朋友、同事和家庭成员。在这种情况下，pseudograph将允许我们同时表示所有这些不同的关系。每种关系都可以表示为连接同一对顶点的单独边。这种表示提供了对网络结构更细致的理解。 此外，pseudograph中存在的自环允许自我指代关系，这在某些上下文中可能很重要。例如，在一个实体可以与自身互动的系统中，例如控制系统中的反馈回路，图形表示中具有自环变得必要。这种包含自环和多条边的能力使pseudographs与其他图类型区分开来，并增强了它们在复杂场景中的适用性。 在分析pseudograph时，可以研究各种属性，例如连通性、循环和路径。这些属性帮助研究人员和从业人员理解信息在网络中的流动方式或网络在面对故障时的稳健性。例如，在交通网络中，pseudograph可以表示城市之间的多条路线，从而允许对交通模式和潜在瓶颈进行全面分析。 pseudographs的研究不仅限于理论意义；它在计算机算法中的实际应用也非常广泛。设计用于遍历或分析图的算法，例如深度优先搜索或广度优先搜索，可以调整为适用于pseudographs，使它们能够处理多个边和自环引入的复杂性。这种适应性对于开发涉及大型数据集的问题的有效解决方案至关重要，而传统的图形表示可能无法满足需求。 总之，pseudograph的概念是数学和计算机科学中的一个重要工具，为建模复杂关系和互动提供了框架。它能够表示多条边和自环，使其能够更丰富地描绘现实世界系统，从而成为研究人员和专业人士不可或缺的资源。理解pseudographs为深入洞察定义我们世界的复杂联系网络打开了大门，从社交网络到交通系统及其他领域。