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Journal of Biological Dynamics Volume 7, 2013 - Issue sup1: Selected Papers from the Conference on Innovative Mathematical Methods and Models of Bioscience held in Trento, Italy, in honour of Mimmo Iannelli

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Original Articles

A didactical note on the advantage of using two parameters in Hopf bifurcation studies

O. DiekmannMathematical Institute, University of Utrecht, Budapestlaan 6, 3584CD Utrecht, The NetherlandsCorrespondence[email protected]

K. KorvasováMathematical Institute, University of Utrecht, Budapestlaan 6, 3584CD Utrecht, The Netherlands;Department of Mathematics and Statistics, University of Melbourne, Parkville, Victoria3010, Australia

Pages 21-30 | Received 16 May 2012, Accepted 14 Dec 2012, Published online: 17 Jan 2013

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https://doi.org/10.1080/17513758.2012.760758

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Articles from other publishers (5)

B. A. J. de Wolff, F. Scarabel, S. M. Verduyn Lunel & O. Diekmann. (2021) Pseudospectral Approximation of Hopf Bifurcation for Delay Differential Equations. SIAM Journal on Applied Dynamical Systems 20:1, pages 333-370.
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Odo Diekmann, Philipp Getto & Yukihiko Nakata. (2015) On the characteristic equation $$\lambda =\alpha _{1}+(\alpha _{2}+\alpha _{3}\lambda )e^{-\lambda }$$ and its use in the context of a cell population model. Journal of Mathematical Biology 72:4, pages 877-908.
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L. Pujo-Menjouet. (2016) Blood Cell Dynamics: Half of a Century of Modelling. Mathematical Modelling of Natural Phenomena 11:1, pages 92-115.
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Yukihiko Nakata & Yoichi Enatsu. (2014) Stability and bifurcation analysis of epidemic models with saturated incidence rates: An application to a nonmonotone incidence rate. Mathematical Biosciences and Engineering 11:4, pages 785-805.
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Tom?s Alarc?n, Philipp Getto & Yukihiko Nakata. (2014) Stability Analysis of a Renewal Equation for Cell Population Dynamics with Quiescence. SIAM Journal on Applied Mathematics 74:4, pages 1266-1297.
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