MATCONT: Matlab software for bifurcation study of dynamical systems. The study of differential equations requires good and powerful mathematical software. Also, flexibility and extendibility of the package are important. However, most of the existing software all have their own way of specifying the system or are written in a relatively low-level programming language, so it is hard to extend it. In 2000, A. Riet started the implementation of a continuation toolbox in Matlab. The aim of this toolbox was to provide an interactive environment for the continuation and normal form analysis of dynamical systems. In 2002, the toolbox was extended and improved by W. Mestrom. This toolbox was the base of the toolbox we further developed and extended with a GUI and named MATCONT. It contains some features which were never implemented before: continuation of branch points in three parameters, the universal use of minimally extended systems, and the computation of normal form coefficients for bifurcations of limit cycles. The software is free for download at

References in zbMATH (referenced in 252 articles , 1 standard article )

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  1. Goodman, Roy H.: NLS bifurcations on the bowtie combinatorial graph and the Dumbbell metric graph (2019)
  2. Hajnová, Veronika; Přibylová, Lenka: Bifurcation manifolds in predator-prey models computed by Gröbner basis method (2019)
  3. Van Veen, Lennaert; Hoti, Marvin: Automatic detection of saddle-node-transcritical interactions (2019)
  4. Aldebert, Clement; Kooi, Bob W; Nerini, David; Poggiale, Jean-Christophe: Is structural sensitivity a problem of oversimplified biological models? Insights from nested dynamic energy budget models (2018)
  5. Alonso, Antonio A.; Otero-Muras, Irene; Pájaro, Manuel: Routes to multiple equilibria for mass-action kinetic systems (2018)
  6. Aminzare, Zahra; Srivastava, Vaibhav; Holmes, Philip: Gait transitions in a phase oscillator model of an insect central pattern generator (2018)
  7. Breunung, Thomas; Haller, George: Explicit backbone curves from spectral submanifolds of forced-damped nonlinear mechanical systems (2018)
  8. Bujalski, Julia; Dwyer, Grace; Kapitula, Todd; Le, Quang-Nhat; Malvai, Harjasleen; Rosenthal-Kay, Jordan; Ruiter, Joshua: Consensus and clustering in opinion formation on networks (2018)
  9. Charpentier, Isabelle; Cochelin, Bruno: Towards a full higher order AD-based continuation and bifurcation framework (2018)
  10. Cheng, Lifang; Wei, Xiukun; Cao, Hongjun: Two-parameter bifurcation analysis of limit cycles of a simplified railway wheelset model (2018)
  11. 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)
  12. Erhardt, André H.: Bifurcation analysis of a certain Hodgkin-Huxley model depending on multiple bifurcation parameters (2018)
  13. Gomes, S. N.; Pavliotis, G. A.: Mean field limits for interacting diffusions in a two-scale potential (2018)
  14. Jia, Bing: Negative feedback mediated by fast inhibitory autapse enhances neuronal oscillations near a Hopf bifurcation point (2018)
  15. Kandil, Ali; El-Ganaini, Wedad Ali: Investigation of the time delay effect on the control of rotating blade vibrations (2018)
  16. Kong, Jude D.; Salceanu, Paul; Wang, Hao: A stoichiometric organic matter decomposition model in a chemostat culture (2018)
  17. Lajmiri, Z.; Ghaziani, R. K.; Ghasemi, M.: Numerical bifurcation and stability analysis of an predator-prey system with generalized Holling type III functional response (2018)
  18. Lajmiri, Z.; Khoshsiar Ghaziani, R.; Orak, Iman: Bifurcation and stability analysis of a ratio-dependent predator-prey model with predator harvesting rate (2018)
  19. Li, Mingwu; Dankowicz, Harry: Staged construction of adjoints for constrained optimization of integro-differential boundary-value problems (2018)
  20. Qin, B. W.; Chung, K. W.; Rodríguez-Luis, A. J.; Belhaq, M.: Homoclinic-doubling and homoclinic-gluing bifurcations in the Takens-Bogdanov normal form with (D_4) symmetry (2018)

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