Title page for etd-0624104-213250


[Back to Results | New Search]

URN etd-0624104-213250
Author Chia-Fang Tsai
Author's Email Address m9124627@student.nsysu.edu.tw
Statistics This thesis had been viewed 5063 times. Download 3111 times.
Department Applied Mathematics
Year 2003
Semester 2
Degree Master
Type of Document
Language English
Title Jordan Isomorphisms and Jordan Derivations of Prime Rings with characteristic 2
Date of Defense 2004-05-28
Page Count 18
Keyword
  • characteristic 2
  • Jordan Isomorphism
  • Jordan Derivation
  • Prime Ring
  • Abstract In this thesis, we describe the Jordan isomorphisms and Jordan derivations on prime rings of characteristic 2. We prove that every Jordan isomorphism of M_{n}(F),n >= 3 is either an isomorphism or an antiisomorphism if n is odd, and it is not true if n is even.
    We also describe the Jordan isomorphisms and Jordan derivations on M_{2}(GF(2)).
    Advisory Committee
  • Xuding Zhu - chair
  • Li-Da Tong - co-chair
  • Jhishen Tsay - co-chair
  • Tsai-Lien Wong - advisor
  • Files
  • etd-0624104-213250.pdf
  • indicate access worldwide
    Date of Submission 2004-06-24

    [Back to Results | New Search]


    Browse | Search All Available ETDs

    If you have more questions or technical problems, please contact eThesys