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解析數(shù)論問題集-(第二版) 版權(quán)信息
- ISBN:9787560346885
- 條形碼:9787560346885 ; 978-7-5603-4688-5
- 裝幀:一般膠版紙
- 冊數(shù):暫無
- 重量:暫無
- 所屬分類:>>
解析數(shù)論問題集-(第二版) 內(nèi)容簡介
《國外優(yōu)秀數(shù)學(xué)著作·原版系列:解析數(shù)論問題集(第2版)(英文)》是國外優(yōu)秀數(shù)學(xué)著作原版系列之一,解析數(shù)論,為數(shù)論中的分支,它使用由數(shù)學(xué)分析中發(fā)展出的方法,作為工具,來解決數(shù)論中的問題。它首次出現(xiàn)在數(shù)學(xué)家狄利克雷使用數(shù)學(xué)分析方法證明狄利克雷定理。
解析數(shù)論問題集-(第二版) 目錄
preface to the second edition
acknowledgments for the second edition
preface to the first edition
acknowledgments for the first edition
problems
arithmetic functions
1.1 the m6bius inversion formula and applications.
1.2 formal dirichlet series
1.3 orders of some arithmetical functions
1.4 average orders of arithmetical functions
1.5 supplementary problems
2 primes in arithmetic progressions
2.1 summation techniques
2.2 characters mod q
2.3 dirichlet's theorem
2.4 dirichlet's hyperbola method
2.5 supplementary problems
the prime number theorem
3.1 chebyshev's theorem
3.2 nonvanishing of dirichlet series on re(s) = 1
3.3 the ikehara - wiener theorem
3.4 supplementary problems
the method of contour integration
4.1 some basic integrals
4.2 the prime number theorem
4.3 further examples
4.4 supplementary problems
5 functional equations
5.1 poisson's summation formula
5.2 the riemann zeta function
5.3 gauss sums
5.4 dirichletl-functions
5.5 supplementary problems
6 hadamard products
……
acknowledgments for the second edition
preface to the first edition
acknowledgments for the first edition
problems
arithmetic functions
1.1 the m6bius inversion formula and applications.
1.2 formal dirichlet series
1.3 orders of some arithmetical functions
1.4 average orders of arithmetical functions
1.5 supplementary problems
2 primes in arithmetic progressions
2.1 summation techniques
2.2 characters mod q
2.3 dirichlet's theorem
2.4 dirichlet's hyperbola method
2.5 supplementary problems
the prime number theorem
3.1 chebyshev's theorem
3.2 nonvanishing of dirichlet series on re(s) = 1
3.3 the ikehara - wiener theorem
3.4 supplementary problems
the method of contour integration
4.1 some basic integrals
4.2 the prime number theorem
4.3 further examples
4.4 supplementary problems
5 functional equations
5.1 poisson's summation formula
5.2 the riemann zeta function
5.3 gauss sums
5.4 dirichletl-functions
5.5 supplementary problems
6 hadamard products
……
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