activity
19962009
most citedModeling 1/f noise

74 citations · 98 across the 8 of their papers we have counts for

collaborators

8 papers

physics.data-an2009★ 1 cited

Multifractality of the multiplicative autoregressive point processes

B. Kaulakys, M. Alaburda, V. Gontis +1

Multiplicative processes and multifractals have earned increased popularity in applications ranging from hydrodynamic turbulence to computer network traffic, from image processing…

physics.soc-ph2005

Modeling of flows with the power-law spectral densities and power-law distributions of flow's intensities

Bronislovas Kaulakys, Miglius Alaburda, Vygintas Gontis +2

We present analytical and numerical results of modeling of flows represented as the correlated non-Poissonian point process and as the Poissonian sequence of pulses of the differen…

math-ph2005★ 1 cited

1/f Noise in Fractal Quaternionic Structures

T. Meskauskas, B. Kaulakys

We consider the logistic map over quaternions and different 2D projections of Mandelbrot set in 4D quaternionic space. The approximations (for finite n…

cond-mat.stat-mech2003

Models for generation 1/f noise

B. Kaulakys, T. Meskauskas

Simple analytically solvable models are proposed exhibiting 1/f spectrum in wide range of frequency. The signals of the models consist of pulses (point process) which interevent ti…

chao-dyn1999★ 19 cited

Synchronization of chaotic systems driven by identical noise

B. Kaulakys, F. Ivanauskas, T. Meskauskas

An analysis of transition from chaotic to nonchaotic behavior and synchronization in an ensemble of systems driven by identical random forces is presented. The synchronization phen…

adap-org1998★ 74 cited

Modeling 1/f noise

B. Kaulakys, T. Meskauskas

The noise of signals or currents consisting from a sequence of pulses, elementary events or moving discrete objects (particles) is analyzed. A simple analytically solvable model is…