activity
20052024
most citedBifurcation diagrams in a class of Kolmogorov systems

12 citations · 30 across the 8 of their papers we have counts for

collaborators

8 papers

math.DS2024★ 5 cited

Analysis of degenerate Chenciner bifurcation

G. Moza, S. Lugojan, L. Ciurdariu

Degenerate Chenciner bifurcation in generic discrete-time dynamical systems is studied in this work. While the non-degenerate Chenciner bifurcation can be described by 2 bifurcatio…

math.DS2024★ 1 cited

Analysis of a map-based neuronal model

G. Moza, R. Efrem

Subthreshold oscillations in neurons are those oscillations which do not attain the critical value of the membrane's voltage needed for triggering an action potential (a spike). Th…

math.DS2024★ 12 cited

Bifurcation diagrams in a class of Kolmogorov systems

G. Moza, C. Lazureanu, F. Munteanu +2

We study a two-dimensional Kolmogorov system when its two parameters vary in a small neighbourhood of the value The local behavior of the system is described in terms of bifur…

math.DS2024★ 11 cited

Analysis of a class of Kolmogorov systems

G. Moza, C. Lazureanu, F. Munteanu +2

A two-dimensional Kolmogorov system with two parameters and having a degenerate condition is studied in this work. We obtain local analytical properties of the system when the para…

math.DS2006

Analysis of a 3D chaotic system

G. Tigan, D. Opris

A 3D nonlinear chaotic system, called the T system, is analyzed in this paper. Horseshoe chaos is investigated via the heteroclinic Shilnikov method constructing a heteroclinic con…

math.DS2005

Detecting the limit cycles for a class of Hamiltonian systems under thirteen-order perturbed terms

Gheorghe Tigan

It this paper we study a class of perturbed Hamiltonian systems under perturbations of thirteen order in order to detect the number of limit cycles which bifurcate from some period…