Publication details
Homomorphic Transformations: Why and possible ways to How
Monografie je věnována výzkumu problémů homomorfních transformací algebraických struktur. V centru
pozornosti se nalézají možnosti konstrukcí homomorfismů. Tyto otázky tvoří podstatnou část mnoha
problémů v matematice a dalších disciplinách, kupříkladu v počítačové vědě.
Kniha je tudíž určena matematikům, pokročilým studentům a dalším specialistům používajícím
matematické metody, zajímajícím se o seznámení s některými konstrukčními metodami v teorii
algebraických struktur.
Jedna kapitola monografíie... more
| Basic information | |
|---|---|
| Original title: | Homomorphic Transformations: Why and possible ways to How |
| Authors: | Miroslav Novotný, Oldřich Kopeček, Jan Chvalina |
| Information from University Press | |
|---|---|
| Binding: | paperback |
| Format: | 176 x 250 |
| Price: | 303 CZK |
| Books on sale: | Buy in Munipress on-line bookstore Order by University Press |
| Categorization: | Matematics |
| Publisher within MU: | Faculty of Science |
| Further information | |
|---|---|
| Citation: | NOVOTNÝ, Miroslav, Oldřich KOPEČEK and Jan CHVALINA.
Homomorphic Transformations: Why and possible ways to How. 1.
vyd. Brno: Masarykova univerzita, 2012. 361 pp. Folia
Mathematica 17. ISBN 978 -80 -210 -5831 -6.
doi:10.5817/CZ.MUNI.M210 -5831 -2012.Export BibTeX |
| WWW: | http://www.muni.cz/press/books/homomorphic |
| Type: | Monograph |
The book presents investigations of problems of homomorphic transformations for algebraic structures. It focuses on possibilities of constructions of homomorphisms. These questions are an essential part of many problems in mathematics and other disciplines, e.g. computer science. Thus the book turns on mathematicians or advanced students and on other specialists, who use mathematical methods, interested in getting to know several constructional methods for algebraic structures. One chapter of the book provides answers to the question why homomorphisms. The remaining chapters answer the other difficult questions how homomorphisms. First, it takes place for simple algebraic structures called mono-unary algebras, further, for algebras in general and, finally, for relational structures.












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