An introduction to the theory of numbers

By: G. H. HardyMaterial type: TextTextPublication details: Oxford: Oxford University Press, [c2008]Edition: 6th edDescription: 621 pISBN: 9780199219865LOC classification: QA 241
Contents:
1:The Series of Primes (1) 2:The Series of Primes (2) 3:Farey Series and a Theorem of Minkowski 4:Irrational Numbers 5:Congruences and Residues 6:Fermat's Theorem and its Consequences 7:General Properties of Congruences 8:Congruences to Composite Moduli 9:The Representation of Numbers by Decimals 10:Continued Fractions 11:Approximation of Irrationals by Rationals 12:The Fundamental Theorem of Arithmetic in k(l), k(i), and k(p) 13:Some Diophantine Equations 14:Quadratic Fields (1) 15:Quadratic Fields (2) 16:The Arithmetical Functions ø(n), µ(n), *d(n), *s(n), r(n) 17:Generating Functions of Arithmetical Functions 18:The Order of Magnitude of Arithmetical Functions 19:Partitions 20:The Representation of a Number by Two or Four Squares 21:Representation by Cubes and Higher Powers 22:The Series of Primes (3) 23:Kronecker's Theorem 24:Geometry of Numbers 25:Elliptic Curves, Joseph H. Silverman
Summary: An Introduction to the Theory of Numbers by G.H. Hardy and E. M. Wright is found on the reading list of virtually all elementary number theory courses and is widely regarded as the primary and classic text in elementary number theory. Developed under the guidance of D.R. Heath-Brown this Sixth Edition of An Introduction to the Theory of Numbers has been extensively revised and updated to guide today's students through the key milestones and developments in number theory.---Summary provided by publisher
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Item type Current library Collection Shelving location Call number Status Notes Date due Barcode Item holds
Book Book ICTS
Mathematic Rack No 4 QA241 (Browse shelf (Opens below)) Available Billno:94801; Billdate: 2016-06-30 00233
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1:The Series of Primes (1)
2:The Series of Primes (2)
3:Farey Series and a Theorem of Minkowski
4:Irrational Numbers
5:Congruences and Residues
6:Fermat's Theorem and its Consequences
7:General Properties of Congruences
8:Congruences to Composite Moduli
9:The Representation of Numbers by Decimals
10:Continued Fractions
11:Approximation of Irrationals by Rationals
12:The Fundamental Theorem of Arithmetic in k(l), k(i), and k(p)
13:Some Diophantine Equations
14:Quadratic Fields (1)
15:Quadratic Fields (2)
16:The Arithmetical Functions ø(n), µ(n), *d(n), *s(n), r(n)
17:Generating Functions of Arithmetical Functions
18:The Order of Magnitude of Arithmetical Functions
19:Partitions
20:The Representation of a Number by Two or Four Squares
21:Representation by Cubes and Higher Powers
22:The Series of Primes (3)
23:Kronecker's Theorem
24:Geometry of Numbers
25:Elliptic Curves, Joseph H. Silverman

An Introduction to the Theory of Numbers by G.H. Hardy and E. M. Wright is found on the reading list of virtually all elementary number theory courses and is widely regarded as the primary and classic text in elementary number theory. Developed under the guidance of D.R. Heath-Brown this Sixth Edition of An Introduction to the Theory of Numbers has been extensively revised and updated to guide today's students through the key milestones and developments in number theory.---Summary provided by publisher

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