1 Correction to: Bulletin of Mathematical Biology (2021) 83:110 https://doi.org/10.1007/s11538-021-00941-0
The original version of the article, unfortunately, contained a few misprints. The notation of \(\lambda_{H}\) was shown incorrectly in a few places in the published version. It has been corrected in this correction.
1. The Theorem 1 should be read as follows:
Theorem 1
Let \(\left(U,V\right)=(\mathrm{0,0})\) be the canard point of the transformed system (12) at \(\lambda =0\) such that \(({0,0})\) is a folded singularity and \(G\left({0,0},0\right)=0\). Then, for sufficiently small \(\varepsilon\) there exist a singular Hopf bifurcation curve \(\lambda ={\lambda }_{H}(\sqrt{\varepsilon })\) such that the equilibrium point \(P\) of the system (12) is stable for \(\lambda >{\lambda }_{H}(\sqrt{\varepsilon })\) and
2. In Eq. (18), the expression on the left hand side \({o}_{H}(\sqrt{\varepsilon })\) should be read as \({\delta }_{H}(\sqrt{\varepsilon })\).
3. In the Appendix B, after Eq. (44), the expressions \({\ge }_{H}(\sqrt{\varepsilon })\) should be read as \({\lambda }_{H}(\sqrt{\varepsilon })\) at three places of occurrence.
The original article has been corrected.
Author information
Authors and Affiliations
Corresponding author
Additional information
Publisher's Note
Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.
Rights and permissions
About this article
Cite this article
Chowdhury, P.R., Petrovskii, S. & Banerjee, M. Correction to: Oscillations and Pattern Formation in a Slow–Fast Prey–Predator System. Bull Math Biol 83, 119 (2021). https://doi.org/10.1007/s11538-021-00954-9
Published:
DOI: https://doi.org/10.1007/s11538-021-00954-9