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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

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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…