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In Maier and Tenenbaum (Invent Math 76(1):121–128, 1984), Tenenbaum and the first author proved an old conjecture of Paul Erdős about the propinquity of divisors of integers. In this paper, we prove an analogous results for Gaussian integers. [ABSTRACT FROM AUTHOR]

We prove that under the assumption of the Generalized Riemann Hypothesis each sufficiently large odd integer can be expressed as the sum of a prime and two isolated primes. [ABSTRACT FROM AUTHOR]

We consider cotangent sums associated to the zeros of the Estermann zeta function considered by the authors in their previous paper (Maier and Rassias, Generalizations of a cotangent sum associated to the Estermann zeta function, ). We settle a question on the rate of growth of the moments of these cotangent sums left open in Maier and Rassias (Generalizations of a cotangent sum associated to the Estermann zeta function, ), and obtain a simpler proof of the equidistribution of these sums. [ABSTRACT FROM AUTHOR]

This paper deals with some results of various simulations with Forrester's World Dynamics. These simulations concern the temporal and quantitative fixing of limits in relation to initial values and deal with the effects of specific table functions in this model. In addition, they also treat the behavior of the curves in approaching the limits. [ABSTRACT FROM AUTHOR]