Overview
Applied Categorical Structures highlights the utilization of category theory in diverse fields, such as algebra, analysis, geometry, physics, computer science, and more. It explores various aspects of category theory, including algebraic categories, representation theory, homological algebra, and their applications to mathematical physics, functional analysis, order theory, and computer science.
- Focuses on category theory applications in various domains.
- Encompasses algebra, analysis, topology, physics, and computer science.
- Explores topics like homotopical algebra, categorical investigations, and more.
- Monitors emerging fields benefiting from categorical methods.
- Editor-in-Chief
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- Nicola Gambino
- Impact factor
- 0.6 (2022)
- 5 year impact factor
- 0.6 (2022)
- Submission to first decision (median)
- 22 days
- Downloads
- 49,015 (2023)
Latest articles
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Journal information
- Electronic ISSN
- 1572-9095
- Print ISSN
- 0927-2852
- Abstracted and indexed in
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- ANVUR
- BFI List
- Baidu
- CLOCKSS
- CNKI
- CNPIEC
- DBLP
- Dimensions
- EBSCO
- Google Scholar
- Japanese Science and Technology Agency (JST)
- Mathematical Reviews
- Naver
- OCLC WorldCat Discovery Service
- Portico
- ProQuest
- SCImago
- SCOPUS
- Science Citation Index Expanded (SCIE)
- TD Net Discovery Service
- UGC-CARE List (India)
- Wanfang
- zbMATH
- Copyright information