Lattice theory: special topics and applications
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Type: Book
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Lattice theory: special topics and applications
0
Type: Book
Lattice theory: special topics and applications
0
Type: Book
Lattice theory: special topics and applications
0
Type: Book
George Grätzer's Lattice Theory: Foundation is his third book on lattice theory (General Lattice Theory, 1978, second edition, 1998). In 2009, Grätzer considered updating the second edition to reflect some exciting and deep developments. He soon realized that to lay the foundati…
Introduction Partial commutative monoids Continuous dimension scales Espaliers Classes of espaliers Bibliography Index.
We investigate the lattice, invented by W. D. Neumann in 1974, formed by the class of all varieties under the quasi-ordering "[script]V is interpretable in [script]W." The lattice is found to be non-modular and a proper class. Various familiar varieties are found to be [logical …
A variety (equational class) of lattices is said to be finitely based if there exists a finite set of identities defining the variety. Let [capital script]M [infinity symbol] [over][subscript italic]n denote the lattice variety generated by all modular lattices of width not exc…
