Formal Methods for Mining Structured Objects

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This book presents the State-of-the art of formal methods for mining structured objects. It features examples and empirical experiments that illustrate the derived theoretical contributions.

In the field of knowledge discovery, graphs of concepts are an expressive and versatile modeling technique providing ways to reason about information implicit in a set of data. Interesting examples of this can be found under the mathematical theory of formal concept analysis, dedicated to the construction of a lattice of concepts by defining a Galois connection on a binary relationship. This book present such graph of concepts under the more complex case of data that comes in a set of structured objects; e.g. a set of sequences, trees or graphs. Nodes of this graph will represent patterns in the data and edges will correspond to relationships of specificity. From this combinatorial object results are derived such as a full characterization of logical implications and closed partial orders. The results presented in this book are coupled with examples and empirical experiments that illustrate the derived theoretical contributions.


Recent research on Mining Structured Objects State-of-the art of Formal Methods for Mining Structured Objects Written by a leading expert in the field

Inhalt
Introduction.- Preliminaries.- Horn Axiomatizations for Sequences.- Transformations on Injective Partial Orders.- Transformations on General Partial Orders.- Towards Other Structured Data.

Weitere Informationen

  • Allgemeine Informationen
    • GTIN 09783642366802
    • Auflage 2013
    • Sprache Englisch
    • Genre Allgemeines & Lexika
    • Lesemotiv Verstehen
    • Größe H241mm x B160mm x T12mm
    • Jahr 2013
    • EAN 9783642366802
    • Format Fester Einband
    • ISBN 3642366805
    • Veröffentlichung 21.03.2013
    • Titel Formal Methods for Mining Structured Objects
    • Autor Gemma C Garriga
    • Untertitel Studies in Computational Intelligence 475
    • Gewicht 354g
    • Herausgeber Springer Berlin Heidelberg
    • Anzahl Seiten 120

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