The study of differential equations requires good and powerful mathematical software. Also, a flexible and extendible package is important. A powerful and widely used environment for scientific computing is Matlab. The aim of MatCont and Cl_MatCont is to provide a continuation and bifurcation toolbox which is compatible with the standard Matlab ODE representation of differential equations. MatCont is a graphical Matlab package for the interactive numerical study of dynamical systems. It is developed in parallel with the command line continuation toolbox Cl_MatCont. The package (Cl_)MatCont is freely available for non-commercial use on an as is basis. It should never be sold as part of some other software product. Also, in no circumstances can the authors be held liable for any deficiency, fault or other mishappening with regard to the use or performance of (Cl_)MatCont.

References in zbMATH (referenced in 68 articles )

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  1. Colombo, Alessandro; Del Buono, Nicoletta; Lopez, Luciano; Pugliese, Alessandro: Computational techniques to locate crossing/sliding regions and their sets of attraction in non-smooth dynamical systems (2018)
  2. Gomes, S. N.; Pavliotis, G. A.: Mean field limits for interacting diffusions in a two-scale potential (2018)
  3. Kong, Jude D.; Salceanu, Paul; Wang, Hao: A stoichiometric organic matter decomposition model in a chemostat culture (2018)
  4. Spyrou, Kostas J.; Themelis, Nikos; Kontolefas, Ioannis: Nonlinear surge motions of a ship in bi-chromatic following waves (2018)
  5. Thavanayagam, Ealasukanthan; Wall, David J. N.: Modeling of spatial dynamical silence in the macro arterial domain (2018)
  6. van Kekem, Dirk L.; Sterk, Alef E.: Travelling waves and their bifurcations in the Lorenz-96 model (2018)
  7. Freistühler, Heinrich; Kleber, Felix; Schropp, Johannes: Emergence of unstable modes for classical shock waves in isothermal ideal MHD (2017)
  8. Sahoo, Bamadev; Panda, L. N.; Pohit, G.: Stability, bifurcation and chaos of a traveling viscoelastic beam tuned to 3:1 internal resonance and subjected to parametric excitation (2017)
  9. Wang, Jing; Lu, Bo; Liu, Shenquan; Jiang, Xiaofang: Bursting types and bifurcation analysis in the pre-Bötzinger complex respiratory rhythm neuron (2017)
  10. de Blank, H. J.; Kuznetsov, Yu. A.; Pekkér, M. J.; Veldman, D. W. M.: Degenerate Bogdanov-Takens bifurcations in a one-dimensional transport model of a fusion plasma (2016)
  11. Sánchez Sanz, Julia; Getto, Philipp: Numerical bifurcation analysis of physiologically structured populations: consumer-resource, cannibalistic and trophic models (2016)
  12. Detroux, T.; Renson, L.; Masset, L.; Kerschen, G.: The harmonic balance method for bifurcation analysis of large-scale nonlinear mechanical systems (2015)
  13. Hittmeyer, Stefanie; Krauskopf, Bernd; Osinga, Hinke M.: From wild Lorenz-like to wild Rovella-like dynamics (2015)
  14. Kuehn, Christian: Efficient gluing of numerical continuation and a multiple solution method for elliptic PDEs (2015)
  15. Sahoo, Bamadev; Panda, L. N.; Pohit, Goutam: Two-frequency parametric excitation and internal resonance of a moving viscoelastic beam (2015)
  16. Shen, Li-Yong; Pérez-Díaz, Sonia: Numerical proper reparametrization of parametric plane curves (2015)
  17. Wei, Junqiang; Li, Gengyin; Zhou, Ming: Numerical bifurcation and its application in computation of available transfer capability (2015)
  18. Bindel, D.; Friedman, M.; Govaerts, W.; Hughes, J.; Kuznetsov, Yu. A.: Numerical computation of bifurcations in large equilibrium systems in \textscMatlab (2014)
  19. Sonneville, V.; Cardona, A.; Brüls, O.: Geometrically exact beam finite element formulated on the special Euclidean group (SE(3)) (2014)
  20. Zhao, Xiaomei; Orosz, Gábor: Nonlinear day-to-day traffic dynamics with driver experience delay: modeling, stability and bifurcation analysis (2014)