#gershgorin-circle-theorem

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We prove that the number of primes in an interval of length N is at most 2N Log N when N is large enough This is obtained through a sieving process which can be seen as a hybrid between the large sieve and the Selberg sieve and draws on what we call ”local models”

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We prove that the number of primes in an interval of length N is at most 2N Log N when N is large enough This is obtained through a sieving process which can be seen as a hybrid between the large sieve and the Selberg sieve and draws on what we call ”local models”

We prove that the number of primes in an interval of length N is at most 2N Log N when N is large enough This is obtained through a sieving process which can be seen as a hybrid between the large sieve and the Selberg sieve and draws on what we call ”local models”

Documents

Education

We prove that the number of primes in an interval of length N is at most 2N Log N when N is large enough This is obtained through a sieving process which can be seen as a hybrid between the large sieve and the Selberg sieve and draws on what we call ”local models”

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