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Literature DB >> 12527010

Modeling neural oscillations.

Abstract

A brief review of oscillatory activity in neurons and networks is given. Conditions required for neural oscillations are provided. Three mathematical methods for studying the coupling between neural oscillators are described: (i) weak coupling, (ii) firing time maps, and (iii) leaky integrate-and-fire methods. Several applications from macroscopic motor behavior to slice phenomena are provided.

Mesh：

Year: 2002 PMID： 12527010 DOI： 10.1016/s0031-9384(02)00898-3

Source DB: PubMed Journal: Physiol Behav ISSN： 0031-9384

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Cited

19 in total

1. Phase-response curves and synchronized neural networks.

Authors: Roy M Smeal; G Bard Ermentrout; John A White
Journal: Philos Trans R Soc Lond B Biol Sci Date: 2010-08-12 Impact factor: 6.237

2. Differential control of active and silent phases in relaxation models of neuronal rhythms.

Authors: Joël Tabak; Michael J O'Donovan; John Rinzel
Journal: J Comput Neurosci Date: 2006-07-28 Impact factor: 1.621

3. Systems-level modeling of neuronal circuits for leech swimming.

Authors: M Zheng; W O Friesen; T Iwasaki
Journal: J Comput Neurosci Date: 2006-09-19 Impact factor: 1.621

4. Predictions of phase-locking in excitatory hybrid networks: excitation does not promote phase-locking in pattern-generating networks as reliably as inhibition.

Authors: Fred H Sieling; Carmen C Canavier; Astrid A Prinz
Journal: J Neurophysiol Date: 2009-04-08 Impact factor: 2.714

Modeling neural oscillations.

1. Phase-response curves and synchronized neural networks.

2. Differential control of active and silent phases in relaxation models of neuronal rhythms.

3. Systems-level modeling of neuronal circuits for leech swimming.

4. Predictions of phase-locking in excitatory hybrid networks: excitation does not promote phase-locking in pattern-generating networks as reliably as inhibition.

5. Multivariable harmonic balance analysis of the neuronal oscillator for leech swimming.

Review 6. Computational modeling of epilepsy for an experimental neurologist.

7. Determining the contributions of divisive and subtractive feedback in the Hodgkin-Huxley model.

8. Inclusion of noise in iterated firing time maps based on the phase response curve.

9. Phase-resetting curves determine synchronization, phase locking, and clustering in networks of neural oscillators.

10. Correlation analysis a tool for comparing relaxation-type models to experimental data.