Hairer E, Wanner G. (1991). Solving Ordinary Differential Equations II: Stiff and Differential-Algebraic Problems Springer Series In Computational Mathematics.

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References and models cited by this paper
References and models that cite this paper

Butera RJ, Clark JW, Canavier CC, Baxter DA, Byrne JH. (1995). Analysis of the effects of modulatory agents on a modeled bursting neuron: dynamic interactions between voltage and calcium dependent systems. Journal of computational neuroscience. 2 [PubMed]

Canavier CC. (1999). Sodium dynamics underlying burst firing and putative mechanisms for the regulation of the firing pattern in midbrain dopamine neurons: a computational approach. Journal of computational neuroscience. 6 [PubMed]

Canavier CC, Clark JW, Byrne JH. (1991). Simulation of the bursting activity of neuron R15 in Aplysia: role of ionic currents, calcium balance, and modulatory transmitters. Journal of neurophysiology. 66 [PubMed]

Canavier CC, Oprisan SA, Callaway JC, Ji H, Shepard PD. (2007). Computational model predicts a role for ERG current in repolarizing plateau potentials in dopamine neurons: implications for modulation of neuronal activity. Journal of neurophysiology. 98 [PubMed]

Komendantov AO, Komendantova OG, Johnson SW, Canavier CC. (2004). A modeling study suggests complementary roles for GABAA and NMDA receptors and the SK channel in regulating the firing pattern in midbrain dopamine neurons. Journal of neurophysiology. 91 [PubMed]

Komendantov AO, Trayanova NA, Tasker JG. (2007). Somato-dendritic mechanisms underlying the electrophysiological properties of hypothalamic magnocellular neuroendocrine cells: a multicompartmental model study. Journal of computational neuroscience. 23 [PubMed]

Large EW, Crawford JD. (2002). Auditory temporal computation: interval selectivity based on post-inhibitory rebound. Journal of computational neuroscience. 13 [PubMed]

Tóth TI, Crunelli V. (1998). Effects of tapering geometry and inhomogeneous ion channel distribution in a neuron model. Neuroscience. 84 [PubMed]

Tóth TI, Crunelli V. (1999). Solution of the nerve cable equation using Chebyshev approximations. Journal of neuroscience methods. 87 [PubMed]

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