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10
Math.TechQA.Club
2025-01-12 23:38:22
224
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Series for Stieltjes constants from $\gamma= \sum_{n=1}^\infty \left(\frac{2}{n}-\sum_{j=n(n-1)+1}^{n(n+1)} \frac{1}{j}\right)$
Published on
12 Jan 2025 - 23:38
#sequences-and-series
#approximation
#euler-mascheroni-constant
#stieltjes-constants
631
Views
Showing $\zeta(s)-{1\over s-1}$ is analytic
Published on
07 Jan 2025 - 12:56
#complex-analysis
#analytic-number-theory
#riemann-zeta
#analytic-functions
#stieltjes-constants
127
Views
Is $\zeta(x)>\frac{1}{x-1}$ when $1<x<2$?
Published on
08 Jan 2025 - 5:03
#inequality
#riemann-zeta
#laurent-series
#stieltjes-constants
266
Views
A closed form of the family of series $\sum _{k=1}^{\infty } \frac{\left(H_k\right){}^m-(\log (k)+\gamma )^m}{k}$ for $m\ge 1$
Published on
05 Jan 2025 - 18:24
#harmonic-numbers
#euler-mascheroni-constant
#stieltjes-constants
1.7k
Views
The asymptotic expansion for the weighted sum of divisors $\sum_{n\leq x} \frac{d(n)}{n}$
Published on
05 Jan 2025 - 17:59
#sequences-and-series
#number-theory
#asymptotics
#analytic-number-theory
#stieltjes-constants
104
Views
Proving that $\int_{0}^{1}\left(\zeta(t)+\frac{1}{1-t}\right)dt=\sum_{n=0}^{\infty}\frac{\gamma_{n}}{(n+1)!}$
Published on
06 Jan 2025 - 3:04
#integration
#definite-integrals
#summation
#riemann-zeta
#stieltjes-constants
35
Views
Regularization involving Stieltjes constants: $\displaystyle\sum_{k=1}^{\infty}\frac{\ln(k)^n}{k}\overset{\mathcal{R}}{=}\gamma_n$
Published on
06 Jan 2025 - 17:59
#calculus
#riemann-zeta
#polylogarithm
#regularization
#stieltjes-constants
583
Views
Calculate the infinite sum $\sum_{1}^\infty \frac{\log{n}}{2n-1}$
Published on
08 Jan 2025 - 15:19
#summation
#logarithms
#asymptotics
#stieltjes-constants
150
Views
Calculation of Integrals with reciproce Logarithm, Euler's constant $\gamma=0.577...$
Published on
07 Jan 2025 - 11:29
#euler-mascheroni-constant
#stieltjes-constants
73
Views
Decreasing Combinations of Stieltjes Coefficients
Published on
08 Jan 2025 - 4:30
#sequences-and-series
#riemann-zeta
#inverse-function
#stieltjes-constants
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