Zeros of z''(s) & z'''(s) in s< 1/2
There is only one pair of non-real zeros of z''(s), and of z'''(s), in the left half-plane. The Riemann Hypothesis implies that z''(s) and z'''(s) have no zeros in the strip 0 \leq \Re\,s < {1\over 2} .
Anahtar Kelimeler:
Turk. J. Math., 24, (2000), 89-108. Full text: pdf Other articles published in the same issue: Turk. J. Math., vol.24, iss.1.
Zeros of z''(s) & z'''(s) in s< 1/2
There is only one pair of non-real zeros of z''(s), and of z'''(s), in the left half-plane. The Riemann Hypothesis implies that z''(s) and z'''(s) have no zeros in the strip 0 \leq \Re\,s < {1\over 2} .
Keywords:
Turk. J. Math., 24, (2000), 89-108. Full text: pdf Other articles published in the same issue: Turk. J. Math., vol.24, iss.1.,
- ISSN: 1300-0098
- Yayın Aralığı: Yılda 6 Sayı
- Yayıncı: TÜBİTAK
Sayıdaki Diğer Makaleler
On the Metabelian Local Artin Map I: Galois Conjugation Law
Asymptotic Behavior of the Zero Solutions to Generalized Pipe and Rotating Shaft Equations
A Local Zero-Two Law and Some Applications
Zeros of $varsigma " (s)$ and $varsigma ''' (s)$ in $/sigma$ < 1/2
Zeros of z''(s) & z'''(s) in s< 1/2
On the Asymptotics of Fourier Coefficients for the Potential in Hill's Equation
Efficient Presentations for Some Direct Products of Groups
Bilal VATANSEVER, David M. GILL
A Special Quasi-Linear Mapping and its Degree
Representing Systems of Exponentials and Projection on Initial Data in the Cauchy Problem
On the asymptotics of Fourier coefficients for the potential in Hill's equation