activity
20032005
most citedLattice points in large regions and related arithmetic functions: Recent developments in a very classic topic

68 citations · 137 across the 17 of their papers we have counts for

collaborators

17 papers

math.NT20053 cited

On the integral of the error term in the Dirichlet divisor problem

Aleksandar Ivic

Several results are obtained concerning the function , which represents the error term in the general Dirichlet divisor problem. These include the estimates for the integra…

math.NT20057 cited

On the multiplicity of zeros of the zeta-function

Aleksandar Ivić

Several results are obtained concerning multiplicities of zeros of the Riemann zeta-function . They include upper bounds for multiplicities, showing that zeros with large mul…

math.NT2004

On the Riemann zeta-function and the divisor problem II

Aleksandar Ivić

First part of this paper was published in CEJM (2)(4) (2004), 1-15. It is proved now that Here $$ E^*(t) = E(t) - 2πΔ^*(t/2π), Δ^*(x)…

math.NT200468 cited

Lattice points in large regions and related arithmetic functions: Recent developments in a very classic topic

A. Ivic, E. Krätzel, M. Kühleitner +1

This is a survey article on the theory of lattice points in large planar domains and bodies of dimensions 3 and higher, with an emphasis on recent developments and new methods, inc…

math.NT2004

On the Riemann zeta-function and the divisor problem

Aleksandar Ivić

Let denote the error term in the Dirichlet divisor problem, and the error term in the asymptotic formula for the mean square of . If $E^*(t) = E(t) - 2…

math.NT20035 cited

On certain sums over ordinates of zeta zeros

Aleksandar Ivić

Let denote imaginary parts of complex zeros of the Riemann zeta-function . Certain sums over the 's are evaluated, by using the function and…