Continuous Lattices and Domains

Continuous Lattices and Domains
Author :
Publisher : Cambridge University Press
Total Pages : 640
Release :
ISBN-10 : 0521803381
ISBN-13 : 9780521803380
Rating : 4/5 (380 Downloads)

Book Synopsis Continuous Lattices and Domains by : G. Gierz

Download or read book Continuous Lattices and Domains written by G. Gierz and published by Cambridge University Press. This book was released on 2003-03-06 with total page 640 pages. Available in PDF, EPUB and Kindle. Book excerpt: Table of contents


Continuous Lattices and Domains Related Books

Continuous Lattices and Domains
Language: en
Pages: 640
Authors: G. Gierz
Categories: Mathematics
Type: BOOK - Published: 2003-03-06 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

Table of contents
A Compendium of Continuous Lattices
Language: en
Pages: 390
Authors: G. Gierz
Categories: Mathematics
Type: BOOK - Published: 2012-12-06 - Publisher: Springer Science & Business Media

DOWNLOAD EBOOK

A mathematics book with six authors is perhaps a rare enough occurrence to make a reader ask how such a collaboration came about. We begin, therefore, with a fe
Lattice Theory: Special Topics and Applications
Language: en
Pages: 472
Authors: George Grätzer
Categories: Mathematics
Type: BOOK - Published: 2014-08-27 - Publisher: Springer

DOWNLOAD EBOOK

George Grätzer's Lattice Theory: Foundation is his third book on lattice theory (General Lattice Theory, 1978, second edition, 1998). In 2009, Grätzer conside
Categories for Types
Language: en
Pages: 362
Authors: Roy L. Crole
Categories: Computers
Type: BOOK - Published: 1993 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

This textbook explains the basic principles of categorical type theory and the techniques used to derive categorical semantics for specific type theories. It in
Encyclopedia of General Topology
Language: en
Pages: 537
Authors: K.P. Hart
Categories: Mathematics
Type: BOOK - Published: 2003-11-18 - Publisher: Elsevier

DOWNLOAD EBOOK

This book is designed for the reader who wants to get a general view of the terminology of General Topology with minimal time and effort. The reader, whom we as