Notes on the Riemann zeta-function-IV
Balasubramanian, R ; Ramachandra, K ; Sankaranarayanan, A
HAL, hal-01109608 / Harvested from HAL
Text on HAL
For ``good Dirichlet series'' $F(s)$ we prove that there are infinitely many poles $p_1+ip_2$ in $\Im (s)>C$ for every fixed $C>0$. Also we study the gaps between the numbers $p_2$ arranged in the non-decreasing order.
Publié le : 1999-07-04
Classification:  Poles,  Dirichlet series,  gaps between poles,  [MATH]Mathematics [math] 
@article{hal-01109608,
     author = {Balasubramanian, R and Ramachandra, K and Sankaranarayanan, A},
     title = {Notes on the Riemann zeta-function-IV},
     journal = {HAL},
     volume = {1999},
     number = {0},
     year = {1999},
     language = {en},
     url = {http://dml.mathdoc.fr/item/hal-01109608}
}

Balasubramanian, R; Ramachandra, K; Sankaranarayanan, A. Notes on the Riemann zeta-function-IV. HAL, Tome 1999 (1999) no. 0, . http://gdmltest.u-ga.fr/item/hal-01109608/