Number Theory in Science and Communication von M.R. Schroeder | With Applications in Cryptography, Physics, Digital Information, Computing, and Self-Similarity | ISBN 9783540265962

Number Theory in Science and Communication

With Applications in Cryptography, Physics, Digital Information, Computing, and Self-Similarity

von M.R. Schroeder
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Buchcover Number Theory in Science and Communication | M.R. Schroeder | EAN 9783540265962 | ISBN 3-540-26596-1 | ISBN 978-3-540-26596-2

From reviews of an earlier editions –

„I continue to find [Schroeder’s] Number Theory a goldmine of valuable information. It is a marvellous book, in touch with the most recent applications of number theory and written with great clarity and humor.’ Philip Morrison (Scientific American)

“A light-hearted and readable volume with a wide range of applications to which the author has been a productive contributor – useful mathematics outside the formalities of theorem and proof.„ Martin Gardner

From the reviews of the fourth edition:

“This is the fourth edition of the classical title Number theory in Science and Communication written by a physicist … . The book intends to be self-contained and the definitions and materials of Number theory are introduced and studied when they are needed, always with a view to showing their relationship and applications in the ‘real world’. References to the contents of each chapter are provided at the end of the book." (Juan Tena Ayuso, Zentralblatt MATH, Vol. 1084, 2006)

Number Theory in Science and Communication

With Applications in Cryptography, Physics, Digital Information, Computing, and Self-Similarity

von M.R. Schroeder
Number Theory in Science and Communication introductes non-mathematicians to the fascinating and diverse applications of number theory. This best-selling book stresses intuitive understanding rather than abstract theory. This revised fourth edition is augmented by recent advances in primes in progressions, twin primes, prime triplets, prime quadruplets and quintruplets, factoring with elliptic curves, quantum factoring, Golomb rulers and „baroque“ integers.