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  • Produktbild: Stochastic Models for Spike Trains of Single Neurons
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Band 16

Stochastic Models for Spike Trains of Single Neurons

Aus der Reihe Lecture Notes in Biomathematics

51,99 €

inkl. gesetzl. MwSt., Versandkostenfrei

Beschreibung

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

01.08.1977

Verlag

Springer Berlin

Seitenzahl

190

Maße (L/B/H)

24,4/17/1,2 cm

Gewicht

375 g

Auflage

Softcover reprint of the original 1st ed. 1977

Sprache

Englisch

ISBN

978-3-540-08257-6

Beschreibung

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

01.08.1977

Verlag

Springer Berlin

Seitenzahl

190

Maße (L/B/H)

24,4/17/1,2 cm

Gewicht

375 g

Auflage

Softcover reprint of the original 1st ed. 1977

Sprache

Englisch

ISBN

978-3-540-08257-6

Herstelleradresse

Springer-Verlag KG
Sachsenplatz 4-6
1201 Wien
AT

Email: GPSR Kontakt

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  • Produktbild: Stochastic Models for Spike Trains of Single Neurons
  • Produktbild: Stochastic Models for Spike Trains of Single Neurons
  • 1 Some basic neurophysiology.- 1.1 The neuron.- 1.1.1 The axon.- 1.1.2 The synapse.- 1.1.3 The soma.- 1.1.4 The dendrites.- 1.2 Types of neurons.- 2 Signals in the nervous system.- 2.1 Action potentials as point events — point processes in the nervous system.- 2.2 Spontaneous activity in neurons.- 3 Stochastic modelling of single neuron spike trains.- 3.1 Characteristics of a neuron spike train.- 3.2 The mathematical neuron.- 4 Superposition models.- 4.1 Superposition of renewal processes.- 4.2 Superposition of stationary point processes — limiting behaviour.- 4.2.1 Palm functions.- 4.2.2 Asymptotic behaviour of n stationary point processes superposed.- 4.3 Superposition models of neuron spike trains.- 4.3.1 Model 4.1.- 4.3.2 Model 4.2 — A superposition model with two input channels.- 4.3.3 Model 4.3.- 4.4 Discussion.- 5 Deletion models.- 5.1 Deletion models with independent interaction of excitatory and inhibitory sequences.- 5.1.1 Model 5.1 The basic deletion model.- 5.1.2 Higher-order properties of the sequence of r-events.- 5.1.3 Extended version of Model 5.1 — Model 5.2.- 5.2 Models with dependent interaction of excitatory and inhibitory sequences — Models 5.3 and 5.4.- 5.3 Discussion.- 6 Diffusion models.- 6.1 The diffusion equation.- 6.1.1 The diffusion process as the limit of a random walk.- 6.1.2 General theory of diffusion processes.- 6.2 Diffusion models for neuron firing sequences.- 6.2.1 Model 6.1.- 6.2.2 Model 6.2 — Refractoriness in a diffusion model.- 6.3 Discussion.- 7 Counter models.- 7.1 Theory of counters.- 7.2 Counter model extensions of deletion models with independent interaction of e-and i-events.- 7.2.1 Model 7.1.- 7.2.2 Model 7.2.- 7.2.3 Model 7.3.- 7.3 Counter model extensions of deletion models with dependent interaction of e-and i-events.- 7.3.1 Model 7.4.- 7.3.2 Model 7.5.- 7.4 Counter models with threshold behaviour 100 7.4.1 Model 7.6.- 7.5 Discussion.- 8 Discrete state models.- 8.1 Birth and death processes.- 8.2 Models with excitatoiy inputs only.- 8.2.1 Model 8.1.- 8.2.2 Model 8.2.- 8.3 Models with independent interaction of e-events and i-events.- 8.3.1 Model 8.3.- 8.3.2 Model 8.4.- 8.3.3 Model 8.5.- 8.4 Models with dependent interaction of input sequaices.- 8.4.1 Model 8.6.- 8.5 Discussion.- 9 Continuous state models.- 9.1 Cumulative processes.- 9.1.1 The distribution of X(t).- 9.1.2 The first passage time problem in a cumulative process.- 9.2 Models with only one input sequence.- 9.2.1 Model 9.1.- 9.2.2 Model 9.2.- 9.3 Models with independent interaction of e-and i-events.- 9.3.1 Model 9.3.- 9.3.2 Model 9.4.- 9.4 Models with dependent interaction of e- and i-events.- 9.4.1 Model 9.5.- 9.5 Discussion.- 10 Real neurons and mathematical models.- 10.1 Decay of the membrane potential.- 10.2 Hyperpolarisation of the membrane.- 10.3 Refractoriness and threshold.- 10.4 Spatial summation.- 10.5 Other properties of neurons.- 10.6 The neuron as a black box.- 10.7 Spike trains and renewal processes.- 10.8 Conclusion.- References.