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Baer SM, Erneux T, Rinzel J (1989) The slow passage through Hopf bifurcation: delay, memory ecects, and resonance. J Appl Math 49:55-71

References and models cited by this paper

References and models that cite this paper

Bertram R, Rhoads J, Cimbora WP (2008) A phantom bursting mechanism for episodic bursting. Bull Math Biol 70:1979-93 [Journal] [PubMed]
   A phantom bursting mechanism for episodic bursting (Bertram et al 2008) [Model]
Doi S, Kumagai S (2005) Generation of very slow neuronal rhythms and chaos near the Hopf bifurcation in single neuron models. J Comput Neurosci 19:325-56 [Journal] [PubMed]
Ermentrout GB, Terman DH (2010) Mathematical Foundations of Neuroscience Interdisciplinary Applied Mathematics, Antman SS:Marsden JE:Sirovich L:Wiggins, ed. pp.1 [Journal]
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Shorten PR, Wall DJ (2000) A Hodgkin-Huxley model exhibiting bursting oscillations. Bull Math Biol 62:695-715 [Journal] [PubMed]
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   The relationship between two fast/slow analysis techniques for bursting oscill. (Teka et al. 2012) [Model]
Vo T, Tabak J, Bertram R, Wechselberger M (2014) A geometric understanding of how fast activating potassium channels promote bursting in pituitary cells. J Comput Neurosci 36:259-78 [Journal] [PubMed]
   Understanding how fast activating K+ channels promote bursting in pituitary cells (Vo et al 2014) [Model]
Wu HY, Baer SM (1998) Analysis of an excitable dendritic spine with an activity-dependent stem conductance. J Math Biol 36:569-92 [PubMed]
Yu N, Canavier CC (2015) A Mathematical Model of a Midbrain Dopamine Neuron Identifies Two Slow Variables Likely Responsible for Bursts Evoked by SK Channel Antagonists and Terminated by Depolarization Block. J Math Neurosci 5:5 [Journal] [PubMed]
   Phase plane reveals two slow variables in midbrain dopamine neuron bursts (Yu and Canavier, 2015) [Model]
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