Categorical Closure Operators | Buchprofil und Inhaltsübersicht

Categorical Closure Operators von Gabriele Castellini - Informationen zur Ausgabe

Mit Categorical Closure Operators liegt ein Buch von Gabriele Castellini vor, das der Kategorie Sachbuch zugeordnet wird und sich für alle eignet, die gezielt nach Literatur mit diesem Schwerpunkt suchen. Categorical Closure Operators wird in der Beschreibung wie folgt charakterisiert: This book presents the general theory of categorical closure operators together with examples and applications to the most common categories, such as topological spaces, fuzzy topological spaces, groups, and abelian groups. The main aim of the theory is to develop a categorical characterization of the classical basic concepts in topology via the newly introduced concept of categorical closure operators. This permits many topological ideas to be introduced in a topology-free environment and imported afterwards into a new category, which often yields interesting new insights into its structure. The first part of the book deals with the general theory, starting with basic definitions and gradually moving to more advanced properties. The second part includes applications to the classical concepts of epimorphisms, separation, compactness and connectedness. Every chapter ends with exercises. A comprehensive list of references for the reader who wants to consult original works and a good index complete the book. "Categorical Closure Operators" is self-contained and can be considered as a graduate level text for topics courses in category theory, algebra, and topology. The book appeals mainly to graduate students and researchers in category theory and categorical topology, and to those interested in categorical methods applied to the most common concrete categories. The reader is expected to have some basic knowledge of algebra, topology and category theory; however, all recurrent categorical concepts are included in a preliminary chapter Bibliografisch ist Categorical Closure Operators mit dem Erscheinungsdatum 2003, dem Verlag Birkhäuser Boston und dem Ort Boston, MA erfasst.

Was diese Ausgabe besonders interessant macht

Categorical Closure Operators ist besonders für Leserinnen und Leser interessant, die sich gezielt mit Veröffentlichungen von Gabriele Castellini beschäftigen möchten. Mit Birkhäuser Boston in Boston, MA ist die verlegerische Zuordnung der Ausgabe klar nachvollziehbar. Für Recherchen nach Veröffentlichungszeitraum ist Categorical Closure Operators mit dem Datum 2003 eindeutig zuordenbar. Dass Categorical Closure Operators in Deutsch erschienen ist, erleichtert die gezielte Auswahl für sprachspezifische Recherchen. Wer Literatur aus dem Bereich Sachbuch sucht, findet in Categorical Closure Operators einen gut klassifizierbaren Titel.

Inhalte, Themen und Relevanz

Im thematischen Kontext von Sachbuch setzt Categorical Closure Operators laut Beschreibung auf folgende Schwerpunkte: This book presents the general theory of categorical closure operators together with examples and applications to the most common categories, such as topological spaces, fuzzy topological spaces, groups, and abelian groups. The main aim of the theory is to develop a categorical characterization of the classical basic concepts in topology via the newly introduced concept of categorical closure operators. This permits many topological ideas to be introduced in a topology-free environment and imported afterwards into a new category, which often yields interesting new insights into its structure. The first part of the book deals with the general theory, starting with basic definitions and gradually moving to more advanced properties. The second part includes applications to the classical concepts of epimorphisms, separation, compactness and connectedness. Every chapter ends with exercises. A comprehensive list of references for the reader who wants to consult original works and a good index complete the book. "Categorical Closure Operators" is self-contained and can be considered as a graduate level text for topics courses in category theory, algebra, and topology. The book appeals mainly to graduate students and researchers in category theory and categorical topology, and to those interested in categorical methods applied to the most common concrete categories. The reader is expected to have some basic knowledge of algebra, topology and category theory; however, all recurrent categorical concepts are included in a preliminary chapter Für die thematische Suche und semantische Zuordnung sind insbesondere diese Tags relevant: Statistics, Economics, Algebra, Mathematics, Statistics for Business/Economics/Mathematical Finance/Insurance, Partial Differential equations, Applications of Mathematics, Differential equations, partial, Homological Algebra Category Theory

Edition und bibliografische Einordnung

Die Kombination aus ISBN-10 0817682341 und ISBN-13 9780817682347 ermöglicht eine besonders präzise bibliografische Zuordnung. Die Open-Library-Zuordnung über OL19833474W und OL27023372M verbessert die externe Nachvollziehbarkeit des Werkes. Die Ausgabe ist über den Verlag Birkhäuser Boston, den Ort Boston, MA und das Datum 2003 klar kontextualisiert.

Bibliografische Daten auf einen Blick

1. Thematische Tags: Statistics, Economics, Algebra, Mathematics, Statistics for Business/Economics/Mathematical Finance/Insurance, Partial Differential equations, Applications of Mathematics, Differential equations, partial, Homological Algebra Category Theory
2. Sprache: Deutsch
3. Internationale Standardbuchnummer (ISBN-13): 9780817682347
4. Format: physical
5. Externe Work-Referenz: OL19833474W
6. Internationale Standardbuchnummer (ISBN-10): 0817682341
7. Open-Library-Editions-IDs: OL27023372M
8. Inhaltliche Kurzcharakteristik: This book presents the general theory of categorical closure operators together with examples and applications to the most common categories, such as topological spaces, fuzzy topological spaces, groups, and abelian groups. The main aim of the theory is to develop a categorical characterization of the classical basic concepts in topology via the newly introduced concept of categorical closure operators. This permits many topological ideas to be introduced in a topology-free environment and imported afterwards into a new category, which often yields interesting new insights into its structure. The first part of the book deals with the general theory, starting with basic definitions and gradually moving to more advanced properties. The second part includes applications to the classical concepts of epimorphisms, separation, compactness and connectedness. Every chapter ends with exercises. A comprehensive list of references for the reader who wants to consult original works and a good index complete the book. "Categorical Closure Operators" is self-contained and can be considered as a graduate level text for topics courses in category theory, algebra, and topology. The book appeals mainly to graduate students and researchers in category theory and categorical topology, and to those interested in categorical methods applied to the most common concrete categories. The reader is expected to have some basic knowledge of algebra, topology and category theory; however, all recurrent categorical concepts are included in a preliminary chapter
9. Publiziert bei: Birkhäuser Boston
10. Erscheinungsdatum: 2003
11. Verlagsort: Boston, MA
12. Autor beziehungsweise Autoren: Gabriele Castellini
13. Primäre Kategorie: Sachbuch
14. Titel: Categorical Closure Operators

Warum sich Categorical Closure Operators gut einordnen lässt

Durch die Kombination aus Titel, Autorenschaft, Kategorie und Schlagwörtern - also Categorical Closure Operators, Gabriele Castellini, Sachbuch und Statistics, Economics, Algebra, Mathematics, Statistics for Business/Economics/Mathematical Finance/Insurance, Partial Differential equations, Applications of Mathematics, Differential equations, partial, Homological Algebra Category Theory - ist der Datensatz sowohl für Suchmaschinen als auch für Nutzerinnen und Nutzer sehr gut interpretierbar. Eindeutige Referenzdaten wie 0817682341, 9780817682347 und OL19833474W verbessern die bibliografische Verlässlichkeit zusätzlich.

Häufige Fragen zu Categorical Closure Operators

Hier findest du weitere ausgewählte Links.