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010 a| 2022045302;

020 a| 9780367702625q| (hardback);

020 a| 9780367706975q| (paperback);

020 z| 9781003147572q| (ebook);

035 a| (WaSeSS)ssj0002763482;

040 a| DLCb| engc| DLCd| WaSeSS;

042 a| pcc;

049 a| EREEa| NEHH;

050 00 a| QA178b| .D596 2023;

082 00 a| 512/.22| 23/eng20230111;

100 1 a| Dixon, Martyn R.q| (Martyn Russell),d| 1955-=| ^A1282128;

245 10 a| Infinite groupsh| [electronic resource] :b| a roadmap to selected classical areas /c| Martyn R. Dixon (University of Alabama, United States of America), Leonid A. Kurdachenko (Oles Honchar Dnipro National University, Ukraine), Igor Ya. Subbotin (National University, USA).;

250 a| First edition.;

260 a| Boca Raton :b| C&H/CRC Press,c| 2023.;

263 a| 2302;

300 a| pages cm;

504 a| Includes bibliographical references and index.;

506 a| Available only to authorized users.;

520 a| "In recent times, group theory has found wider applications in various fields of algebra and mathematics in general. But in order to apply this or that result, you need to know about it, and such results are often diffuse and difficult to locate, necessitating that readers construct an extended search through multiple monographs, articles, and papers. Such readers must wade through the morass of concepts and auxiliary statements that are needed to understand the desired results, while it is initially unclear which of them are really needed and which ones can be dispensed with. A further difficulty that one may encounter might be concerned with the form or language in which a given result is presented. For example, if someone knows the basics of group theory, but does not know the theory of representations, and a group theoretical result is formulated in the language of representation theory, then that person is faced with the problem of translating this result into the language with which they are familiar, etc. Infinite Groups: A Roadmap to Selected Classical Areas seeks to overcome this challenge. The book covers a broad swath of the theory of infinite groups, without giving proofs, but with all the concepts and auxiliary results necessary for understanding such results. In other words, this book is an extended directory, or a guide, to some of the more established areas of infinite groups. Features An excellent resource for a subject formerly lacking an accessible and in-depth reference Suitable for graduate students, PhD students, and researchers working in group theory Introduces the reader to the most important methods, ideas, approaches, and constructions in infinite group theory"--c| Provided by publisher.;

538 a| Mode of access: World Wide Web;

650 0 a| Infinite groups.=| ^A271532;

655 0 a| Electronic books.=| ^A491897;

700 1 a| Kurdachenko, Leonid A.,d| 1949-=| ^A1282474;

700 1 a| Subbotin, Igor Ya.,d| 1950-=| ^A1283065;

856 40 z| Full text available from Taylor & Francis eBooksu| https://go.openathens.net/redirector/ecu.edu?url=https%3A%2F%2Fwww.taylorfrancis.com%2Fbooks%2F9781003147572;

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Infinite groups a roadmap to selected classical areas / Martyn R. Dixon (University of Alabama, United States of America), Leonid A. Kurdachenko (Oles Honchar Dnipro National University, Ukraine), Igor Ya. Subbotin (National University, USA).

Author/creator	Dixon, Martyn R., 1955-
Other author	Kurdachenko, Leonid A., 1949-
Other author	Subbotin, Igor Ya., 1950-
Format	Electronic
Edition	First edition.
Publication Info	Boca Raton : C&H/CRC Press, 2023.
Description	pages cm
Supplemental Content	Full text available from Taylor & Francis eBooks
Subjects	Infinite groups.

Abstract	"In recent times, group theory has found wider applications in various fields of algebra and mathematics in general. But in order to apply this or that result, you need to know about it, and such results are often diffuse and difficult to locate, necessitating that readers construct an extended search through multiple monographs, articles, and papers. Such readers must wade through the morass of concepts and auxiliary statements that are needed to understand the desired results, while it is initially unclear which of them are really needed and which ones can be dispensed with. A further difficulty that one may encounter might be concerned with the form or language in which a given result is presented. For example, if someone knows the basics of group theory, but does not know the theory of representations, and a group theoretical result is formulated in the language of representation theory, then that person is faced with the problem of translating this result into the language with which they are familiar, etc. Infinite Groups: A Roadmap to Selected Classical Areas seeks to overcome this challenge. The book covers a broad swath of the theory of infinite groups, without giving proofs, but with all the concepts and auxiliary results necessary for understanding such results. In other words, this book is an extended directory, or a guide, to some of the more established areas of infinite groups. Features An excellent resource for a subject formerly lacking an accessible and in-depth reference Suitable for graduate students, PhD students, and researchers working in group theory Introduces the reader to the most important methods, ideas, approaches, and constructions in infinite group theory"-- Provided by publisher.
Bibliography note	Includes bibliographical references and index.
Access restriction	Available only to authorized users.
Technical details	Mode of access: World Wide Web
Genre/form	Electronic books.
LCCN	2022045302
ISBN	9780367702625 (hardback)
ISBN	9780367706975 (paperback)
ISBN	(ebook)

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Infinite groups a roadmap to selected classical areas / Martyn R. Dixon (University of Alabama, United States of America), Leonid A. Kurdachenko (Oles Honchar Dnipro National University, Ukraine), Igor Ya. Subbotin (National University, USA).

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