Register to reply

The average of the real parts of the nontrivial zeros of zeta function

Share this thread:
mmzaj
#1
Jan20-12, 05:34 AM
P: 99
greetings . i have come to find that the average of the real parts of the nontrivial zeros of the zeta function is :

[tex] \bar{\sigma}=\lim_{n \to \infty }\frac{\gamma_{n-1} }{\gamma_{n}}-1[/tex]

[itex] \gamma_{n} [/itex] being the nth Stieltjes Constant . now , i don't know how to evaluate the limit !! so any help is highly appreciated .
Phys.Org News Partner Science news on Phys.org
Sapphire talk enlivens guesswork over iPhone 6
Geneticists offer clues to better rice, tomato crops
UConn makes 3-D copies of antique instrument parts

Register to reply

Related Discussions
Trivial zeros in the Riemann Zeta function Linear & Abstract Algebra 2
Trivial zeros of the Riemann zeta function Linear & Abstract Algebra 3
Zeros of the Zeta Function Linear & Abstract Algebra 6
Riemann Zeta function zeros Calculus 1
Imaginary Zeros of Zeta Function Linear & Abstract Algebra 4