activity
19952018
most citedBaryons and String Creation from the Fivebrane Worldvolume Action

122 citations · 499 across the 28 of their papers we have counts for

collaborators

28 papers

math-ph2018★ 3 cited

Quantum-Mechanical interpretation of Riemann zeta function zeros

George Savvidy, Konstantin Savvidy

We demonstrate that the Riemann zeta function zeros define the position and the widths of the resonances of the quantised Artin dynamical system. The Artin dynamical system is defi…

nlin.CD2018★ 7 cited

Spectral Test of the MIXMAX Random Number Generators

Narek Martirosyan, Konstantin Savvidy, George Savvidy

An important statistical test on the pseudo-random number generators is called the spectral test. The test is aimed at answering the question of distribution of the generated pseud…

physics.data-an2018★ 1 cited

A Priori Tests for the MIXMAX Random Number Generator

Spyros Konitopoulos, Konstantin G. Savvidy

We define two a priori tests of pseudo-random number generators for the class of linear matrix-recursions. The first desirable property of a random number generator is the smallnes…

hep-lat2017

Classical limit theorems and high entropy MIXMAX random number generator

Hayk Poghosyan, Konstantin Savvidy, George Savvidy

We investigate the interrelation between the distribution of stochastic fluctuations of independent random variables in probability theory and the distribution of time averages in…

math-ph2017★ 1 cited

Hyperbolic Anosov C-systems. Exponential Decay of Correlation Functions

George Savvidy, Konstantin Savvidy

The uniformly hyperbolic Anosov C-systems defined on a torus have exponential instability of their trajectories, and as such C-systems have mixing of all orders and nonzero Kolmogo…

nlin.CD2016★ 3 cited

Distribution of periodic trajectories of Anosov C-system

Andrzej Görlich, Marios Kalomenopoulos, Konstantin Savvidy +1

The hyperbolic Anosov C-systems have a countable set of everywhere dense periodic trajectories which have been recently used to generate pseudorandom numbers. The asymptotic distri…