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Elementary Number Theory in Nine Chapters

Frontcover
0 Rezensionen
Cambridge University Press, 30.06.2005 - 430 Seiten
Intended to serve as a one-semester introductory course in number theory, this second edition has been revised throughout. In particular, the field of cryptography is highlighted. At the heart of the book are the major number theoretic accomplishments of Euclid, Fermat, Gauss, Legendre, and Euler. In addition, a wealth of new exercises have been included to fully illustrate the properties of numbers and concepts developed in the text. The book will serve as a stimulating introduction for students new to number theory, regardless of their background. First Edition Hb (1999) 0-521-58503-1 First Edition Pb (1999) 0-521-58531-7
  

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Ausgewählte Seiten

Inhalt

II
1
III
23
IV
40
V
43
VI
55
VIII
58
IX
64
X
70
XXXI
200
XXXII
213
XXXIII
222
XXXIV
210
XXXVI
219
XXXVII
229
XXXVIII
234
XXXIX
239

XI
75
XII
79
XIV
86
XV
95
XVI
100
XVII
104
XVIII
107
XIX
122
XX
127
XXI
145
XXII
137
XXIII
141
XXIV
150
XXVI
158
XXVII
162
XXVIII
170
XXIX
190
XXX
196
XL
255
XLI
261
XLII
264
XLIII
272
XLIV
279
XLV
284
XLVI
286
XLVII
291
XLVIII
306
XLIX
308
L
312
LI
315
LII
390
LIII
391
LIV
392
LV
421
Urheberrecht

Andere Ausgaben - Alle anzeigen

Elementary Number Theory in 9 Chapters
Elementary Number Theory in 9 Chapters
James Joseph Tattersall
Eingeschränkte Leseprobe - 1999
Elementary Number Theory in 9 Chapters
Elementary Number Theory in 9 Chapters
James Joseph Tattersall
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Elementary Number Theory in 9 Chapters
Elementary Number Theory in 9 Chapters
James Joseph Tattersall
Eingeschränkte Leseprobe - 1999
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Häufige Begriffe und Wortgruppen

3-perfect amicable arithmetic Arithmetica canonical representation ciphertext composite congruences conjecture consecutive contradiction convergents coprime cubes Decipher denote the number Determine digital root divides divisible element enciphered equal established Euclidean algorithm Euler example Exercises exist integers expressed Fermat Fermat's Little Theorem Ferrers diagram Fibonacci Fibonacci numbers Find finite form 4k formula Gauss gcd(a gcd(m given greatest common divisor Hence implying infinite number integral squares least positive letter linear mathematical induction mathematician Mersenne Mersenne prime method multiplicative natural numbers number of distinct number of partitions number theoretic function number theory obtain odd number odd prime pairs plaintext polynomial positive integer prime factors prime numbers primitive Pythagorean triple primitive root Proof Prove Pythagorean triple quadratic residue rational number reduced residue system residue system modulo result follows Show solve square number superincreasing sequence Suppose Table term Theorem triangle triangular numbers values

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Elementary number theory in nine chapters
Elementary Number Theory in Nine Chapters is primarily intended for a. one-semester course for upper-level students of mathematics, in particular, ...
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Über den Autor (2005)

James Tattersall is a Professor of Mathematics at Providence College.

Bibliografische Informationen

QR code for Elementary Number Theory in Nine Chapters
TitelElementary Number Theory in Nine Chapters
AutorJames J. Tattersall
Ausgabe2, illustriert, überarbeitet
VerlagCambridge University Press, 2005
ISBN0521850142, 9780521850148
Länge430 Seiten
  
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