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- W1715590048 abstract "It is shown that, for every integer n>2, there exists delta_{n}>0 such that the closure of the set of the real parts of the zeros of the nth partial sum of the Riemann zeta function zeta_{n} contains to the interval [-delta_{n},b^{n}]. b^{n} is the supremum of the real parts of the zeros of zeta_{n}. It is also demonstrated that b^{n} is positive for all n>2. It is also shown that 0 is an accumulation point common to all the sets P_{zeta_{n}} wich are the sets of the real parts of the zeros of zeta_{n}." @default.
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- W1715590048 date "2013-11-20" @default.
- W1715590048 modified "2023-09-27" @default.
- W1715590048 title "Accumulation points of the sets of real parts of zeros of the partial sums of the Riemann zeta function" @default.
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