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A Study on Integrals in Right Comodule Subalgebras

Research Project

Project/Area Number 12640053
Research Category

Grant-in-Aid for Scientific Research (C)

Allocation TypeSingle-year Grants
Section一般
Research Field Algebra
Research InstitutionNiihama National Coflege of Technology

Principal Investigator

TADASHI Yanai  Niihama Nat. Col. Tech., Eng. Sci., Ass. Prof., 数理科, 助教授 (50220174)

Project Period (FY) 2000 – 2001
Project Status Completed (Fiscal Year 2001)
Budget Amount *help
¥700,000 (Direct Cost: ¥700,000)
Fiscal Year 2001: ¥200,000 (Direct Cost: ¥200,000)
Fiscal Year 2000: ¥500,000 (Direct Cost: ¥500,000)
KeywordsHopf algebra / integral / comodule algebra / Galois-type correspondence / フロベニウス拡大
Research Abstract

Moreover, it follows that Λ is a Frobenius extension over K, and accordingly, we know that the set of integrals of Λ is 1-dimensional over K and any right comodule subalgebra containing Λ is a free module over Λ. l further intend to research whether the proof of the above facts can be obtained without the assumption on the characteristics and X-outerness.

Report

(3 results)
  • 2001 Annual Research Report   Final Research Report Summary
  • 2000 Annual Research Report
  • Research Products

    (3 results)

All Other

All Publications (3 results)

  • [Publications] Sara Westreich: "More about a Galois-type Cowespordence Theory"Journal of Algebra. 246. 629-640 (2001)

    • Description
      「研究成果報告書概要(和文)」より
    • Related Report
      2001 Final Research Report Summary
  • [Publications] Sara Westreich: "More about a Galois-type Correspondence Theory"Journal of Algebra. 246. 629-640 (2001)

    • Description
      「研究成果報告書概要(欧文)」より
    • Related Report
      2001 Final Research Report Summary
  • [Publications] Sava Westreich: "More about a Galois-type Cowespondence"Journal of Algebra. 246. 629-640 (2001)

    • Related Report
      2001 Annual Research Report

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Published: 2000-04-01   Modified: 2016-04-21  

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