Tensor product of graphs

en

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Tensor product of graphs

Quality:

Tensor product of graphs - mathematical operation in graph theory. Article “Tensor product of graphs” in English Wikipedia has 19.5 points for quality (as of July 1, 2025). The article contains 4 references and 6 sections.

This article has the best quality in Ukrainian Wikipedia. However, this article is the most popular in English version.

Since the creation of article “Tensor product of graphs”, its content was written by 30 registered users of English Wikipedia and edited by 49 registered Wikipedia users in all languages.

The article is cited 38 times in English Wikipedia and cited 73 times in all languages.

The highest Authors Interest rank from 2001:

  • Local (English): #133968 in October 2011
  • Global: #176560 in October 2020

The highest popularity rank from 2008:

  • Local (English): #358647 in December 2019
  • Global: #588106 in December 2019

There are 5 language versions for this article in the WikiRank database (of the considered 55 Wikipedia language editions).

The quality and popularity assessment was based on Wikipédia dumps from July 1, 2025 (including revision history and pageviews for previous years).

The table below shows the language versions of the article with the highest quality.

Languages with the highest quality

#LanguageQuality gradeQuality score
1Ukrainian (uk)
Тензорний добуток графів
23.2532
2English (en)
Tensor product of graphs
19.5154
3Russian (ru)
Тензорное произведение графов
17.9336
4Hungarian (hu)
Gráfok tenzorszorzata
16.7918
5French (fr)
Produit tensoriel (graphe)
11.3533
More...

The following table shows the most popular language versions of the article.

Most popular in all the time

The most popular language versions of the article "Tensor product of graphs" in all the time
#LanguagePopularity awardRelative popularity
1English (en)
Tensor product of graphs
161 581
2Russian (ru)
Тензорное произведение графов
5 521
3Hungarian (hu)
Gráfok tenzorszorzata
633
4French (fr)
Produit tensoriel (graphe)
560
5Ukrainian (uk)
Тензорний добуток графів
321
More...

The following table shows the language versions of the article with the highest popularity in the last month.

Most popular in June 2025

The most popular language versions of the article "Tensor product of graphs" in June 2025
#LanguagePopularity awardRelative popularity
1English (en)
Tensor product of graphs
1 176
2Russian (ru)
Тензорное произведение графов
66
3French (fr)
Produit tensoriel (graphe)
20
4Hungarian (hu)
Gráfok tenzorszorzata
20
5Ukrainian (uk)
Тензорний добуток графів
6
More...

The following table shows the language versions of the article with the highest Authors’ Interest.

The highest AI

Language versions of the article "Tensor product of graphs" with the highest Authors Interest (number of authors). Only registered Wikipedia users were taken into account.
#LanguageAI awardRelative AI
1English (en)
Tensor product of graphs
30
2Russian (ru)
Тензорное произведение графов
14
3Hungarian (hu)
Gráfok tenzorszorzata
3
4French (fr)
Produit tensoriel (graphe)
1
5Ukrainian (uk)
Тензорний добуток графів
1
More...

The following table shows the language versions of the article with the highest Authors’ Interest in the last month.

The highest AI in June 2025

Language versions of the article "Tensor product of graphs" with the highest AI in June 2025
#LanguageAI awardRelative AI
1English (en)
Tensor product of graphs
0
2French (fr)
Produit tensoriel (graphe)
0
3Hungarian (hu)
Gráfok tenzorszorzata
0
4Russian (ru)
Тензорное произведение графов
0
5Ukrainian (uk)
Тензорний добуток графів
0
More...

The following table shows the language versions of the article with the highest number of citations.

The highest CI

Language versions of the article "Tensor product of graphs" with the highest Citation Index (CI)
#LanguageCI awardRelative CI
1English (en)
Tensor product of graphs
38
2Russian (ru)
Тензорное произведение графов
13
3Ukrainian (uk)
Тензорний добуток графів
9
4Hungarian (hu)
Gráfok tenzorszorzata
8
5French (fr)
Produit tensoriel (graphe)
5
More...

Scores

Estimated value for Wikipedia:
English:
Global:
Popularity in June 2025:
English:
Global:
Popularity in all years:
English:
Global:
Authors in June 2025:
English:
Global:
Registered authors in all years:
English:
Global:
Citations:
English:
Global:

Quality measures

Interwikis

#LanguageValue
enEnglish
Tensor product of graphs
frFrench
Produit tensoriel (graphe)
huHungarian
Gráfok tenzorszorzata
ruRussian
Тензорное произведение графов
ukUkrainian
Тензорний добуток графів

Popularity rank trends

Best Rank English:
#358647
12.2019
Global:
#588106
12.2019

AI rank trends

Best Rank English:
#133968
10.2011
Global:
#176560
10.2020

Languages comparison

Important global interconnections (July 2024 – June 2025)

Wikipedia readers most often find their way to information on Tensor product of graphs from Wikipedia articles about Cartesian product of graphs, Graph product, Strong product of graphs, Kronecker graph and Product. Whereas reading the article about Tensor product of graphs people most often go to Wikipedia articles on Strong product of graphs, Graph product, Kronecker product, Cartesian product of graphs and Hedetniemis conjecture.

Cumulative results of quality and popularity of the Wikipedia article

List of Wikipedia articles in different languages (starting with the most popular):

News from 16 March 2026

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In English Wikipedia the most popular articles on that day were: 98th Academy Awards, Michael B. Jordan, Paul Thomas Anderson, Jessie Buckley, Sinners (2025 film), Amy Madigan, Autumn Durald Arkapaw, Maya Rudolph, Sean Penn, Academy Awards.

About WikiRank

The WikiRank project is intended for automatic relative evaluation of the articles in the various language versions of Wikipedia. At the moment the service allows to compare over 44 million Wikipedia articles in 55 languages. Quality scores of articles are based on Wikipedia dumps from July, 2025. When calculating current popularity and AI of articles data from June 2025 was taken into account. For historical values of popularity and AI WikiRank used data from 2001 to 2025... More information