Octavo, vi, xii, 206 pages. In Very Good condition. Bound in the publisher's off-white, orange and gray cloth bearing black lettering to the spine. Boards have very light wear including mild sunning, few scratches and minimal wear to head/tail edges. Text block has light wear including age toning to the edges and faint offsetting to the end papers. Illustrated. NOTE: Shelved in Netdesk Column O, ND-O. 1389287. FP New Rockville Stock.

Bestandsnummer des Verk�ufers 1389287

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Bibliografische Details

Titel: LECTURES ON THE THEORY OF INTEGRATION
Verlag: World Scientific Publishing Company, Singapore and Teaneck
Erscheinungsjahr: 1988
Sprache: Englisch
ISBN-10: 9971504502
ISBN-13: 9789971504502
Einband: Hardcover

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Inhaltsangabe

Three important results that have not appeared in any other book distinguish this book from the rest. First a result on limits of sequences under the integral sign, secondly the necessary and sufficient conditions for the various limits under the integral sign and thirdly the application of these results to ordinary differential equations. The present book will give non-absolute integration theory just as easily as the absolute theory, and Stieltjes-type integration too.

Rese�a del editor

This book is intended to be self-contained, giving the theory of absolute (equivalent to Lebesgue) and non-absolute (equivalent to Denjoy-Perron) integration by using a simple extension of the Riemann integral. A useful tool for mathematicians and scientists needing advanced integration theory would be a method combining the ideas of the calculus of indefinite integral and Riemann definite integral in such a way that Lebesgue properties can be proved easily.Three important results that have not appeared in any other book distinguish this book from the rest. First a result on limits of sequences under the integral sign, secondly the necessary and sufficient conditions for the various limits under the integral sign and thirdly the application of these results to ordinary differential equations. The present book will give non-absolute integration theory just as easily as the absolute theory, and Stieltjes-type integration too.

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