Cite

M. Akhmet and M.O. Fen, (2016), Homoclinic and Heteroclinic Motions in Economic Models with Exogenous Shocks, Applied Mathematics and Nonlinear Sciences, 1, 1–10. 10.21042/AMNS.2016.1.00001AkhmetM.FenM.O.2016Homoclinic and Heteroclinic Motions in Economic Models with Exogenous ShocksApplied Mathematics and Nonlinear Sciences111010.21042/AMNS.2016.1.00001Open DOISearch in Google Scholar

A. Andronov, A. Vitt and S. Khaikin, (1966), Theory of Oscillations, Pergamon Press, Oxford, 10.2307/3613012AndronovA.VittA.KhaikinS.1966Theory of OscillationsPergamon PressOxford10.2307/3613012Open DOISearch in Google Scholar

E. Freire, E. Ponce and F. Torres, (2014), A general mechanism to generate three limit cycles in planar Filippov systems with two zones, Non-linear Dynamics, 78, 251–263, 10.1007/S11071-014-1437-7FreireE.PonceE.TorresF.2014A general mechanism to generate three limit cycles in planar Filippov systems with two zonesNon-linear Dynamics7825126310.1007/S11071-014-1437-7Open DOISearch in Google Scholar

Yuri A. Kuznetsov, (2004), Elements of applied bifurcation theory, Springer-Verlag, New York, 112, 10.1007/978-1-4757-3978-7KuznetsovYuri A.2004Elements of applied bifurcation theorySpringer-VerlagNew York11210.1007/978-1-4757-3978-7Open DOISearch in Google Scholar

J. Llibre, (2016), Centers: their integrability and relations with the divergence, Applied Mathematics and Nonlinear Sciences, 1, 79–86, 10.21042/AMNS.2016.1.00007LlibreJ.2016Centers: their integrability and relations with the divergenceApplied Mathematics and Nonlinear Sciences1798610.21042/AMNS.2016.1.00007Open DOISearch in Google Scholar

R. Lupini, F. Bizzarri and M. Storace, (2001), Discontinuities in a One-Dimensional Map Describing a Hysteretic Chaotic Circuit, Non-linear Analysis, 47, 5253–5264, 10.1016/S0362-546X(01)00632-0LupiniR.BizzarriF.StoraceM.2001Discontinuities in a One-Dimensional Map Describing a Hysteretic Chaotic CircuitNon-linear Analysis475253526410.1016/S0362-546X(01)00632-0Open DOISearch in Google Scholar

U. F. Moreno, P. L. D.Peres and I. S. Bonatti, (2003), Analysis of Piecewise-Linear Oscillators With Hysteresis, IEEE Trans. Circuits Syst. I, 50, 1120–1124, 10.1109/TCSI.2003.815219MorenoU. F.PeresP. L. D.BonattiI. S.2003Analysis of Piecewise-Linear Oscillators With HysteresisIEEE Trans. Circuits SystI501120112410.1109/TCSI.2003.815219Open DOISearch in Google Scholar

K. A. Morris, (2011), What is Hysteresis?, ASME Applied Mechanics Reviews, 64, 10.1115/1.4007112MorrisK. A.2011What is Hysteresis?ASME Applied Mechanics Reviews6410.1115/1.4007112Open DOISearch in Google Scholar

T. Saito and K. Mitsubori, (1995), Control of Chaos from a Piecewise Linear Hysteresis Circuit, IEEE Trans. Circuits Syst. I, 42, 168–172, 10.1109/81.376872SaitoT.MitsuboriK.1995Control of Chaos from a Piecewise Linear Hysteresis CircuitIEEE Trans. Circuits SystI4216817210.1109/81.376872Open DOISearch in Google Scholar

A. Visintin, (1994), Differential Models of Hysteresis, Springer-Verlag, New York.VisintinA.1994Differential Models of HysteresisSpringer-VerlagNew York10.1007/978-3-662-11557-2Search in Google Scholar

eISSN:
2444-8656
Language:
English
Publication timeframe:
2 times per year
Journal Subjects:
Life Sciences, other, Mathematics, Applied Mathematics, General Mathematics, Physics