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Fundamentals of Computational Neuroscience
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Autor: Thomas P. Trappenberg ISBN: 9780198515838 Anul: 2002 Pagini: 354 Preţ (cu tva): 218,00 lei
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DESCRIERE Contents/contributors * Introduction1.1 What is computational Neuroscience? * 1.2 Domains in Computational Neuroscience * 1.3 What is a model? * 1.4 Emergence and adaptation * 1.5 From exploration to a theory of the brain * 1.6 Some notes on the book * Neurons and Conductance-based Models2.1 Modelling biological neurons * 2.2 Neurons are specialized cells * 2.3 Basic synaptic mechanisms * 2.4 The generation of action potentials: Hodgkin-Huxley equations * 2.5 Dendritic trees, the propagation of action potentials, and compartmental models * 2.6 Above and Beyond the Hodgkin-Huxley neuron: Fatigue, bursting and simplifications * Spiking Neurons and response variability3.1 Integrate-and-fire neurons * 3.2 The spike-response model * 3.3 Spike time variability * 3.4 Noise Models for IF neurons * Neurons in a Network4.1 Organizations of neuronal networks * 4.2 Information transmission in networks * 4.3 Population Dynamics: modelling the average behaviour of neurons * 4.4 The sigma node * 4.5 Networks with non-classical synapses: the sigma-pi node * Representations and the neural node5.1 How Neurons talk * 5.2 Information theory * 5.3 Information in spike trains * 5.4 Population coding and decoding * 5.5 Distributed representation * Feed-forward mapping networks6.1 Perception, function represntation, and look-up tables * 6.2 The sigma node as perception * 6.3 Multi-layer mapping networks * 6.4 Learning, generalization and biological interpretations * 6.5 Self-organizing network architectures and geentic algorighms * 6.6 Mapping networks with context units * 6.7 Probabilistic mapping networks * Associators and synaptic plasticity7.1 Associative memory and Hebbian learning * 7.2 An example of learning association * 7.3 The biochemical basis of synaptic plasticity * 7.4 The temporal structure of Hebbian plasticity: LTP and LTD * 7.5 Mathematical formulation of Hebian plasticity * 7.6 Weight distributions * 7.7 Neuronal response variability, gain control, and scaling * 7.8 Features of associators and Hebbian learning * Auto-associative memory and network dynamics8.1 Short-term memory and reverberating network activity * 8.2 Long-term memory and auto-associators * 8.3 Point attractor networks: The Grossberg-Hopfield model * 8.4 The phase diagram and the Grossberg-Hopfield model * 8.5 Sparse attractor neural networks * 8.6 Chaotic networks: a dynamical systems view * 8.7 Biologically more realistic variation of attractor networks * Continuous attractor and competitive networks9.1 Spatial representations and the sense of directions * 9.2 Learning with continuous pattern representations * 9.3 Asymptotic states and the dynamics of neural fields * 9.4 Path-integration, Hebbian trace rule, and sequence learning * 9.5 Competitive networks and self-organizing maps * Supervised learning and rewards systems10.1 Motor learning and control * 10.2 The delta rule * 10.3 Generalized delta rules * 10.4 Reward learning * System level organization and coupled networks111.1 System level anatomy of the brain * 11.2 Modular mapping networks * 11.3 Coupled attractor networks * 11.4 Working memory * 11.5 Attentive vision * 11.6 An interconnecting workspace hypothesis * A MATLAB guide to computational neuroscience12.1 Introduction to hte MATLAB programming environment * 12.2 Spiking neurons and numerical integration in MATLAB * 12.3 Associators and Hebbian learning * 12.4 Recurrent networks and networks dynamics * 12.5 Continuous attractor neural networks * 12.6 Error-backpropagation network * Appendix ASome Useful Mathematics * Appendix BBasic Probability Theory * Appendix CNumerical Integration * Index OPINIA CITITORILOR
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