Publication Details
Title: Boot Algebras
Author: D. Schuett, U. Eckhardt, and P. Suda
Group: ICSI Technical Reports
Date: June 1992
PDF: http://www.icsi.berkeley.edu/pubs/techreports/tr-92-039.pdf
Overview:
The paper surveys our recent work in the field of Boolean algebra. It begins with an introduction into the theory of Boolean algebras and discusses problems related to the separation of an algebra into a family of factors so that the Cartesian product of the family is isomorphic to the given algebra. Such a product is called a "Boo"lean "t"uple algebra or for short a Boot algebra if each factor is completely contained in the original algebra. Some examples are taken from the field of digital circuit design and image processing. They demonstrate how Boot algebras can be applied.
Bibliographic Information:
ICSI Technical Report TR-92-039
Bibliographic Reference:
D. Schuett, U. Eckhardt, and P. Suda. Boot Algebras. ICSI Technical Report TR-92-039, June 1992
Author: D. Schuett, U. Eckhardt, and P. Suda
Group: ICSI Technical Reports
Date: June 1992
PDF: http://www.icsi.berkeley.edu/pubs/techreports/tr-92-039.pdf
Overview:
The paper surveys our recent work in the field of Boolean algebra. It begins with an introduction into the theory of Boolean algebras and discusses problems related to the separation of an algebra into a family of factors so that the Cartesian product of the family is isomorphic to the given algebra. Such a product is called a "Boo"lean "t"uple algebra or for short a Boot algebra if each factor is completely contained in the original algebra. Some examples are taken from the field of digital circuit design and image processing. They demonstrate how Boot algebras can be applied.
Bibliographic Information:
ICSI Technical Report TR-92-039
Bibliographic Reference:
D. Schuett, U. Eckhardt, and P. Suda. Boot Algebras. ICSI Technical Report TR-92-039, June 1992