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TRANSCENDENTAL AND ALGEBRAIC NUMBERS (DOVER BOOKS ON MATHEMATICS) BY A. O. GELFOND

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Language Notes Text: English (translation) Original Language: Russian From the Back Cover Primarily an advanced study of the modern theory of transcendental and algebraic numbers, this treatment by a distinguished Soviet mathematician focuses on the theory's fundamental methods. The text also chronicles the historical development of the theory's methods and explores the connections with other problems in number theory. The problem of approximating algebraic numbers is also studied as a case in the theory of transcendental numbers. Topics include the Thue-Siegel theorem, the Hermite-Lindemann theorem on the transcendency of the exponential function, and the work of C. Siegel on the transcendency of the Bessel functions and of the solutions of other differential equations. The final chapter considers the Gelfond-Schneider theorem on the transcendency of alpha to the power beta. Each proof is prefaced by a brief discussion of its scheme, which provides a helpful guide to understanding the proof's progression. Dover (2015) republication of the Dover 1960 English translation of the first Russian edition. See every Dover book in print at www.doverpublications.com

About the Author Alexander Osipovich Gelfond (1906–68) was a prominent Soviet mathematician.


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Primarily an advanced study of the modern theory of transcendental and algebraic numbers, this treatment by a distinguished Soviet mathematician focuses on the theory's fundamental methods. The text also chronicles the historical development of the theory's methods and explores the connections with other problems in number theory. The problem of approximating algebraic numbers is also studied as a case in the theory of transcendental numbers. Topics include the Thue-Siegel theorem, the Hermite-Lindemann theorem on the transcendency of the exponential function, and the work of C. Siegel on the transcendency of the Bessel functions and of the solutions of other differential equations. The final chapter considers the Gelfond-Schneider theorem on the transcendency of alpha to the power beta. Each proof is prefaced by a brief discussion of its scheme, which provides a helpful guide to understanding the proof's progression. ● ● ● ● ● ● ● ●

Sales Rank: #186685 in Books Published on: 2015-03-18 Released on: 2015-02-18 Original language: English Number of items: 1 Dimensions: 9.00" h x .76" w x 5.60" l, .97 pounds Binding: Paperback 208 pages

Language Notes Text: English (translation) Original Language: Russian From the Back Cover Primarily an advanced study of the modern theory of transcendental and algebraic numbers, this treatment by a distinguished Soviet mathematician focuses on the theory's fundamental methods. The text also chronicles the historical development of the theory's methods and explores the connections with other problems in number theory. The problem of approximating algebraic numbers is also studied as a case in the theory of transcendental numbers. Topics include the Thue-Siegel theorem, the Hermite-Lindemann theorem on the transcendency of the exponential function, and the work of C. Siegel on the transcendency of the Bessel functions and of the solutions of other differential equations. The final chapter considers the Gelfond-Schneider theorem on the transcendency of alpha to the power beta. Each proof is prefaced by a brief discussion of its scheme, which provides a helpful guide to understanding the proof's progression. Dover (2015) republication of the Dover 1960 English translation of the first Russian edition. See every Dover book in print at www.doverpublications.com

About the Author Alexander Osipovich Gelfond (1906–68) was a prominent Soviet mathematician. Most helpful customer reviews See all customer reviews...


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About the Author Alexander Osipovich Gelfond (1906–68) was a prominent Soviet mathematician.

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