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Handbook of Number Theory I

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Cover of 'Handbook of Number Theory I'

Table of Contents

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    Book Overview
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    Chapter 1 Euler’s ϕ-Function
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    Chapter 2 The Arithmetical Function d(N) , Its Generalizations and Its Analogues
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    Chapter 3 Sum-of-Divisors Function, Generalizations, Analogues; Perfect Numbers and Related Problems
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    Chapter 4 P, p, B, β and Related Functions
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    Chapter 5 ω ( n ), Ω ( n ) and Related Functions
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    Chapter 6 Function μ ; k -Free And k -Full Numbers
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    Chapter 7 Functions π ( x ), ψ ( x ), θ ( x ), and the Sequence of Prime Numbers
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    Chapter 8 Primes in Arithmetic Progressions and other Sequences
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    Chapter 9 Additive and Diophantine Problems Involving Primes
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    Chapter 10 Exponential Sums
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    Chapter 11 Character Sums
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    Chapter 12 Binomial Coefficients, Consecutive Integers and Related Problems
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    Chapter 13 Estimates Involving Finite Groups and Semi-Simple Rings
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    Chapter 14 Partitions
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    Chapter 15 Congruences, Residues and Primitive Roots
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    Chapter 16 Additive and Multiplicative Functions
Attention for Chapter 5: ω ( n ), Ω ( n ) and Related Functions
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