# Books and literature.

Can anyone suggest me a very useful book which contains the following:

-Dirichlet series and Riemann Zeta Function. Möbius function, von Mangoldt function and Möbius inversion formula.

-Important Dirichlet series and arithmetic functions.

-Meromorphic continuation of Riemann Zeta Function.

-Entire functions, entire function's series, meromorphic function's series and Hadamard's factorization theorem.

-Zeroes of Riemann Zeta Function and factorization formula. Hamburger's inversion theorem.

-Theorem of Hadamard and de la Vallee Poussin.

-Prime numbers theorem.

-Riemann hypothesis and its consequences.

-Finite Abelian groups and its characters.

-Dirichlet's characters. Gaussian sums.

-Dirichlet L-function.

-Dirichlet's prime number theorem in arithmetic progressions.

-Distribution of prime numbers in arithmetic progressions.

Of course, if there is more then one book, you are very welcome to submit it.