_PDF_ Triangulated Categories in the Representation of Finite Dimensional Algebras (London Mathematical Society Lecture Note Series, Series Number 119)
COPY LINK TO DOWNLOAD BELLOW *********************************** https://totalcontroll.blogspot.com/?lite=0521339227 *********************************** Happel presents an introduction to the use of triangulated categories in the study of representations of finit-dimensional algeras. In recent years representation theory has been an area of intense research and the author shows that derived categories of finite=dimensional algebras are a useful tool in studying tilting processes. Results on the structure of derived categories of hereditary algebras are used to investigate Dynkin algebras and iterated tilted algebras. The author shows how triangulated categories arise naturally in the study of Frobenius categories. The study of trivial extension algebras and repetitive algebras is then developed using the triangulated structure on the stable category of the algebra's module category. With a comprehensive reference section, algebraists and research students in this field will find this an indispensable account of the theory of finite-dimensional algebras. em em
COPY LINK TO DOWNLOAD BELLOW
***********************************
https://totalcontroll.blogspot.com/?lite=0521339227
***********************************
Happel presents an introduction to the use of triangulated categories in the study of representations of finit-dimensional algeras. In recent years representation theory has been an area of intense research and the author shows that derived categories of finite=dimensional algebras are a useful tool in studying tilting processes. Results on the structure of derived categories of hereditary algebras are used to investigate Dynkin algebras and iterated tilted algebras. The author shows how triangulated categories arise naturally in the study of Frobenius categories. The study of trivial extension algebras and repetitive algebras is then developed using the triangulated structure on the stable category of the algebra's module category. With a comprehensive reference section, algebraists and research students in this field will find this an indispensable account of the theory of finite-dimensional algebras. em em
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
Triangulated Categories in the Representation of Finite Dimensional Algebras (London
Mathematical Society Lecture Note Series, Series Number 119)
READ AND DOWNLOAD
Happel presents an introduction to the use of triangulated categories in the study of
representations of finit-dimensional algeras. In recent years representation theory has been an
area of intense research and the author shows that derived categories of finite=dimensional
algebras are a useful tool in studying tilting processes. Results on the structure of derived
categories of hereditary algebras are used to investigate Dynkin algebras and iterated tilted
algebras. The author shows how triangulated categories arise naturally in the study of Frobenius
categories. The study of trivial extension algebras and repetitive algebras is then developed using
the triangulated structure on the stable category of the algebra's module category. With a
comprehensive reference section, algebraists and research students in this field will find this an
indispensable account of the theory of finite-dimensional algebras. em em
Happel presents an introduction to the use of triangulated categories in the study of
representations of finit-dimensional algeras. In recent years representation theory has been an
area of intense research and the author shows that derived categories of finite=dimensional
algebras are a useful tool in studying tilting processes. Results on the structure of derived
categories of hereditary algebras are used to investigate Dynkin algebras and iterated tilted
algebras. The author shows how triangulated categories arise naturally in the study of Frobenius
categories. The study of trivial extension algebras and repetitive algebras is then developed using
the triangulated structure on the stable category of the algebra's module category. With a
comprehensive reference section, algebraists and research students in this field will find this an
indispensable account of the theory of finite-dimensional algebras. em em
Change language