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3715 Incomparable Elements in Algebraic Lattices with an Application to AFL-theory
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Asveld, P.R.J. (1978) Incomparable Elements in Algebraic Lattices with an Application to AFL-theory. Memorandum 202, Department of Applied Mathematics, University of Twente, Enschede. ISSN 0169-2690

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Abstract

Two special types of algebraic (or compactly generated) lattices, called GG- and GH-lattice, are introduced. These lattices are uncountable, and each element in these lattices (apart from the zero and unit) has an incomparable element. The main results characterize those elements which have a largest incomparable element. Then two particular kinds of algebras, called GG- and GH-algebra, are defined and it is shown that the lattice of subalgebras of a GG-algebra [GH-algebra] is a GG-lattice [GH-lattice]. Finally, some applications to the theory of Abstract Families of Languages (or AFL) are discussed.

Item Type:Internal Report (Memorandum)
Research Group:EWI-HMI: Human Media Interaction
Research Program:CTIT-NICE: Natural Interaction in Computer-mediated Environments
Additional Information:Research supported by Netherlands Organization for the Advancement of Pure Research (ZWO).
ID Code:3715
Deposited On:07 February 2007
Refereed:No
More Information:statistics

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