Number Theory Arising From Finite Fields
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A01=John Knopfmacher
A01=Wen-Bin Zhang
additive functions
advanced finite field analysis
algebraic
Algebraic Number Field
Analytic Number Theory
arithmetical
Arithmetical Functions
Arithmetical Semigroup
Asymptotic Density
asymptotic enumeration
Asymptotic Moments
Author_John Knopfmacher
Author_Wen-Bin Zhang
Category=PBH
Category=UB
Category=UY
Classical Number Theory
Distinct Prime Divisors
Distribution Functions
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eq_computing
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eq_isMigrated=2
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Euler Constant
Explicit Algebraic Formulae
Finite Cardinal
Finite Field
Finite Modules
function
functions
Integral Divi
Limit Distribution Function
mean value theorems
mobius
Mobius Function
monic
Monic Polynomials
multiplicative functions
Non-isomorphic Algebras
PIM
polynomial
Polynomial Ring
positive
prime counting methods
Prime Divisor
Prime Number Theorem
probabilistic number theory
QD.
semigroups
Tauberian Theorem
zeta
Product details
- ISBN 9780824705770
- Weight: 635g
- Dimensions: 152 x 229mm
- Publication Date: 10 Apr 2001
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
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"Number Theory Arising from Finite Fields: Analytic and Probabilistic Theory" offers a discussion of the advances and developments in the field of number theory arising from finite fields. It emphasizes mean-value theorems of multiplicative functions, the theory of additive formulations, and the normal distribution of values from additive functions. The work explores calculations from classical stages to emerging discoveries in alternative abstract prime number theorems.
Knopfmacher\, John; Zhang\, Wen-Bin
