activity
20152017
most citedConvergence of direct recursive algorithm for identification of Preisach hysteresis model with stochastic input

1 citations · 2 across the 6 of their papers we have counts for

collaborators

8 papers

math.DS2017

A continuum of path-dependent equilibrium solutions induced by sticky expectations

Pavel Krejci, Eyram Kwame, Harbir Lamba +1

We analyze a simple macroeconomic model where rational inflation expectations is replaced by a boundedly rational, and genuinely sticky, response to changes in the actual inflation…

math.DS2017

Global stability of a piecewise linear macroeconomic model with a continuum of equilibrium states and sticky expectation

Pavel Krejci, Harbir Lamba, Dmitrii Rachinskii

We consider piecewise linear discrete time macroeconomic models, which possess a continuum of equilibrium states. These systems are obtained by replacing rational inflation expecta…

math-ph2017

The Devil is in the Details: Spectrum and Eigenvalue Distribution of the Discrete Preisach Memory Model

Tamas Kalmar-Nagy, Andreas Amann, Daniel Kim +1

We consider the adjacency matrix associated with a graph that describes transitions between states of the discrete Preisach memory model. This matrix can also be associated…

math.DS2017

Chaos in Saw Map

Nikita Begun, Pavel Kravetc, Dmitrii Rachinskii

We consider dynamics of a scalar piecewise linear "saw map" with infinitely many linear segments. In particular, such maps are generated as a Poincaré map of simple two-dimensional…

math.DS20171 cited

Hopf Bifurcation of Relative Periodic Solutions: Case Study of a Ring of Passively Mode-Locked Lasers

Zalman Balanov, Pavel Kravetc, Wieslaw Krawcewicz +1

In this paper, we consider an equivariant Hopf bifurcation of relative periodic solutions from relative equilibria in systems of functional differential equations respecting $Γ\tim…

math.DS2016

Dynamics of Discrete Time Systems with a Hysteresis Stop Operator

Maxim Arnold, Nikita Begun, Pavel Gurevich +3

We consider a piecewise linear two-dimensional dynamical system that couples a linear equation with the so-called stop operator. Global dynamics and bifurcations of this system are…