"We give finite congruence lattice representations of some finite distributive, modular and nonmodular lattices by means of finite algebras on sets of integers. These representations are minimal or near minimal as determined by ρ, a mapping from the class R of finitely representable lattices into the natural numbers N"--Abstract, page iii.
Le, Vy Khoi
Grow, David E.
Hale, Barbara N.
Morgan, Ilene H.
Mathematics and Statistics
Ph. D. in Mathematics
Missouri University of Science and Technology
xv, 311 pages
© 2011 Roger Lee Bunn, All rights reserved.
Dissertation - Restricted Access
Library of Congress Subject Headings
Congruence modular varieties
Finite fields (Algebra)
Print OCLC #
Electronic OCLC #
Link to Catalog RecordElectronic access to the full-text of this document is restricted to Missouri S&T users. Otherwise, request this publication directly from Missouri S&T Library or contact your local library. http://laurel.lso.missouri.edu/record=b8622367~S5
Bunn, Roger Lee, "Minimal and near minimal congruence lattice representations of finite lattices by finite algebras on sets of integers" (2011). Doctoral Dissertations. 1805.