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Gaussian Primes and Their Distribution by andy.bos1980 is a document available to read on EtoBox.
The paper discusses Gaussian primes, which are irreducible elements of the ring Z[i], and their factorization related to rational primes. It presents a main theorem that establishes the existence of infinitely many primes of the form p = l^2 + m^2 where l is a prime number, using sieve methods and L-functions. The authors also provide various results and inequalities related to the distribution of these primes and their connections to quadratic congruences.
- Author
- andy.bos1980
- Language
- EN