Topics in Integration Research

Mark Burgin

ISBN 10: 1626184682 / ISBN 13: 9781626184688

Published by Nova Science Publishers Inc Jul 2013, 2013

About this Item

Neuware - In calculus, we integrate functions using two types of integration -- definite integration and indefinite integration. In functional analysis, we integrate operators. To find a solution of a differential equation, we integrate this equation. Going beyond mathematics, we see that in databases, we integrate data, as well as database schemas. In electronics, integrated circuits have become central components of computers, calculators, cellular phones, and other digital appliances, which are now inextricable parts of the structure of modern societies. In economics, we have integration of the economy of one country into the economy of a union of other countries, eg: integration of economy of Hungary into the European Union economy. There is political integration and there is social integration. Thus, we can see many types and kinds of integration. Design of complex database schemas is based on a gradual integration of external schemas. Research presented in this book studies integration in mathematics and its applications. However, it is not only classical integration of functions but also fuzzy integration, integration of structures, probability as integration of random characteristics and integral operators in bundles with a hyperspace base.

Seller Inventory # 9781626184688

Bibliographic Details

• Title: Topics in Integration Research
• Publisher: Nova Science Publishers Inc Jul 2013
• Publication Date: 2013
• Language: English
• ISBN 10: 1626184682
• ISBN 13: 9781626184688
• Binding: Buch
• Condition: Neu
• Dimensions: 256W x 182H x 30D millimeters 256 millimeters width by 182 millimeters height by 30 millimeters depth
• Weight: 1022 grams

About this title

Synopsis

Research presented in this book studies integration in mathematics and its applications. However, it is not only classical integration of functions but also fuzzy integration, integration of structures, probability as integration of random characteristics and integral operators in bundles with a hyperspace base.