isomorphic Antonyms

No Synonyms and anytonyms found

Meaning of isomorphic

Wordnet

isomorphic (a)

having similar appearance but genetically different

Webster

isomorphic (a.)

Isomorphous.

Alike in form; exhibiting isomorphism.

isomorphic Sentence Examples

1. The two graphs are isomorphic, meaning they have the same structure and connectivity.
2. The concept of graph isomorphism is used extensively in computer science, especially in the field of graph theory.
3. Two graphs are isomorphic if there exists a bijective function (a one-to-one correspondence) between their vertex sets that preserves adjacency.
4. Isomorphic graphs have the same number of vertices and edges, and the edges between vertices are arranged in the same way.
5. Graph isomorphism is a fundamental concept in mathematics, and it has applications in various fields such as chemistry, physics, and computer science.
6. Two graphs can be isomorphic even if they look different visually.
7. The problem of determining whether two graphs are isomorphic is called the graph isomorphism problem.
8. The graph isomorphism problem is a well-known open problem in mathematics and computer science.
9. Isomorphism is a powerful tool for comparing and classifying graphs, and it has led to many important discoveries in graph theory.
10. Graph isomorphism is a fundamental concept in abstract algebra, and it has applications in fields such as group theory and representation theory.

FAQs About the word isomorphic

What is the meaning of the word isomorphic

having similar appearance but genetically differentIsomorphous., Alike in form; exhibiting isomorphism.

What are the synonyms of the word isomorphic

No synonyms found.

What are the antonyms of the word isomorphic

No antonyms found.

What is the usage of word isomorphic

The two graphs are isomorphic, meaning they have the same structure and connectivity.

The concept of graph isomorphism is used extensively in computer science, especially in the field of graph theory.

How to use the word isomorphic in a sentence?

Two graphs are isomorphic if there exists a bijective function (a one-to-one correspondence) between their vertex sets that preserves adjacency.

Isomorphic graphs have the same number of vertices and edges, and the edges between vertices are arranged in the same way.