Handbook of Neural Activity Measurement

Author: Romain Brette; Alain Destexhe  

Publisher: Cambridge University Press‎

Publication year: 2012

E-ISBN: 9781139557771

P-ISBN(Paperback): 9780521516228

Subject: Q42 nerve physiology

Keyword: 数学模拟、近似计算

Language: ENG

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Handbook of Neural Activity Measurement

Description

Neuroscientists employ many different techniques to observe the activity of the brain, from single-channel recording to functional imaging (fMRI). Many practical books explain how to use these techniques, but in order to extract meaningful information from the results it is necessary to understand the physical and mathematical principles underlying each measurement. This book covers an exhaustive range of techniques, with each chapter focusing on one in particular. Each author, a leading expert, explains exactly which quantity is being measured, the underlying principles at work, and most importantly the precise relationship between the signals measured and neural activity. The book is an important reference for neuroscientists who use these techniques in their own experimental protocols and need to interpret their results precisely, for computational neuroscientists who use such experimental results in their models, and for scientists who want to develop new measurement techniques or enhance existing ones.

Chapter

2.5.3 Capacitance compensation of electrodes

2.5.4 Input guarding

2.6 Conclusions

References

3 Intracellular recording

3.1 Introduction

3.1.1 A brief history of intracellular recording techniques

3.1.2 Experimental setups

3.1.2.1 Electrodes

3.1.2.2 Amplifiers

3.2 Recording the membrane potential

3.2.1 The ideal current clamp

3.2.2 Measuring spontaneous activity

3.2.2.1 Junction potentials

3.2.2.2 Damage induced by the electrode

3.2.2.3 Electrode filtering

3.2.3 Measuring the response to an injected current

3.3 Recording currents

3.3.1 The ideal voltage clamp

3.3.2 Double-electrode voltage clamp

3.3.3 Single-electrode voltage clamp

3.3.3.1 Series resistance compensation

3.3.3.2 Discontinuous voltage clamp

3.3.3.3 Voltage clamp with AEC

3.4 Recording conductances

3.4.1 Models for conductance measurements

3.4.1.1 Current clamp model

3.4.1.2 Voltage clamp model

3.4.1.3 Visibility of dendritic synaptic inputs

3.4.1.4 Sharp electrodes and patch electrodes

3.4.2 Multi-trial conductance measurements

3.4.2.1 Voltage clamp

3.4.2.2 Current clamp

3.4.3 Statistical measurements

3.4.3.1 Estimating synaptic conductance distributions

3.4.3.2 Estimating synaptic time constants from the power spectrum

3.4.3.3 Estimating spike-triggered average conductances

3.4.3.4 Estimating the time course of synaptic conductances

3.5 Conclusion

Numerical simulations

References

4 Extracellular spikes and CSD

4.1 Introduction

4.2 Biophysical origin of extracellular potentials

4.2.1 Biophysical forward-modeling formula

4.2.2 Numerical forward-modeling scheme

4.2.3 Current source density (CSD)

4.3 Local field potential (LFP) from a single neuron

4.3.1 Characteristic features of the LFP

4.3.2 Low-pass filtering of the LFP

4.4 Extracellular signatures of action potentials

4.4.1 Example forward-modeling result

4.4.2 Dendritic sticks and AC length constant

4.4.3 Low-pass filtering for the ball-and-stick neuron

4.4.4 Parameter dependence of spike amplitude

4.4.5 Active dendritic conductances

4.5 Extracellular potentials from columnar population activity

4.5.1 Columnar population model

4.5.2 Population response

4.5.3 Spatial spread of LFP and MUA signals

4.5.4 MUA as a measure of population firing rate

4.6 Estimation of current source density (CSD) from LFP

4.6.1 Standard CSD method

4.6.2 Inverse CSD methods

4.6.3 Validation of iCSD with population forward modeling

4.7 Concluding remarks

Acknowledgments

References

5 Local field potentials

5.1 Introduction

5.2 Modeling LFPs in resistive media

5.2.1 Extracellular potential in homogeneous resistive media

5.2.2 Example of modeling LFPs in a homogeneous resistive medium

5.2.3 Multipolar configurations

5.2.4 Is extracellular space electrically uniform?

5.3 Modeling LFPs in non-resistive media: general theory

5.3.1 Microscopic model

5.3.2 Macroscopic model

5.3.3 Simplified geometry for macroscopic parameters

5.3.4 Different models of non-resistive media

5.4 Modeling LFPs in non-resistive media: the continuum model

5.4.1 Frequency independence in homogeneous media

5.4.2 Conductivity and permittivity of neural tissue

5.4.3 Non-homogeneous extracellular media

5.4.4 Comparison of different conductivity profiles

5.4.5 Biophysical model of the frequency-filtering properties of local field potentials

5.5 Modeling LFPs in non-resistive media: the polarization model

5.5.1 A simple model of cell surface polarization

5.5.2 Frequency dependence of the polarization model

5.5.3 Attenuation as a function of distance

5.5.3.1 Electric potential at the surface of passive membranes at equilibrium

5.5.3.2 Attenuation of electric potential in a system of packed spheres

5.5.4 Polarization of isotropic disorganized media

5.6 Modeling LFPs in non-resistive media: the diffusion model

5.6.1 Is ionic diffusion important for local field potentials?

5.6.2 Frequency scaling of ionic diffusion

5.7 Synthesis of the different models

5.7.1 Non-reactive media with ionic diffusion (model D)

5.7.2 Reactive media with electric fields (model P)

5.7.3 Reactive media with electric field and ionic diffusion (model DP)

5.8 Application of non-resistive LFP models to experimental data

5.8.1 Macroscopic measurements of brain conductivity

5.8.2 Frequency dependence of the power spectral density of local field potentials

5.9 Discussion

Acknowledgments

References

6 EEG and MEG: forward modeling

6.1 Introduction

6.2 The current dipole model and the quasi-static approximation

6.2.1 The mathematical physical foundation of the dipole model

6.2.2 The source term

6.2.3 EEG and MEG sensors

6.3 Analytical solutions

6.3.1 Models that allow closed form expressions

6.3.1.1 The electric potential in the homogeneous sphere

6.3.1.2 The magnetic induction outside a concentric sphere model

6.3.1.3 The electric potential in an anisotropic infinite medium

6.3.2 Models that can be solved with series expansions

6.3.3 Elementary differences between EEG and MEG

6.3.4 More advanced models that are analytically solvable

6.4 The boundary element method

6.4.1 The double layer BEM

6.4.2 The single layer BEM

6.4.3 The symmetric BEM

6.4.4 Numerical comparison of BEM variants

6.4.5 Non-nested geometries

6.4.6 The fast multipole method for large problems

6.5 The finite element method

6.5.1 The dipole singularity

6.5.2 Numerical comparison of FEM variants

6.5.3 The use of FEM in inverse models

6.6 Other forward methods

6.7 Discussion and conclusion

References

7 MEG and EEG: source estimation

7.1 Introduction

7.2 Relationship between neural activity and the MEG and EEG source estimates

7.2.1 Source estimates: primary current distribution

7.2.2 Silent sources

7.3 Source estimation methods

7.3.1 Parametric source localization

7.3.2 Distributed source reconstruction

7.4 Interpretation of the source estimates

7.4.1 Effects of measurement noise

7.4.2 Uncertainties in forward modeling

7.4.3 Explicit and implicit consequences of specific a priori assumptions

7.4.4 What is the spatial resolution of MEG and EEG?

7.5 Comparison with other techniques and future developments

Acknowledgments

References

8 Intrinsic signal optical imaging

8.1 Introduction

8.2 Background and theory

8.2.1 Principles of cortical functional organization: a brief introduction

8.2.2 Advantages of applying ISOI to the rat barrel cortex

8.2.3 Intrinsic signals

8.2.4 “Spread” versus “preference”; “point” versus “large-scale” stimulation; “global” versus “mapping” signal; “specific” versus “non-specific”signals – a guide to the perplexed

8.3 Relationship between intrinsic signals and underlying neuronal activation

8.4 More on intrinsic signals in the rat barrel cortex

8.4.1 Stimulus-evoked intrinsic signals

8.4.2 Biological noise

8.4.3 Additional considerations

8.4.4 Imaging cortical plasticity

8.5 Current trends and future directions

Acknowledgments

References

9 Voltage-sensitive dye imaging

9.1 Introduction

9.2 Voltage-sensitive dye imaging: basics

9.2.1 Principle

9.2.2 Applications

9.2.2.1 General history

9.2.2.2 Cortical cartography

9.2.2.3 Dynamics of cortical processing

9.2.2.4 Functional connectivity

9.2.3 Conclusion

9.3 On the origin of the VSD signal

9.3.1 Glial cells

9.3.2 Excitatory versus inhibitory cells

9.3.3 Somas versus axons versus dendrites

9.3.4 Superficial versus deep layers

9.3.5 Thalamic versus horizontal connections

9.4 Models of VSDI signals

9.4.1 The scale of the model

9.4.2 A review of mesoscopic VSDI Models

9.4.2.1 A LISSOM model to account for dynamic maps

9.4.2.2 Mean field models to inspect neural network dynamics

9.4.2.3 Neural field models to reproduce correlates of illusory motion

9.4.2.4 Conductance-based IAF neuronal network model to reproduce correlates of illusory motion

9.4.3 A submesoscopic model to study the VSD signal

9.4.3.1 The submesoscopic sources of the VSD signal

9.5 Conclusion

Acknowledgements

References

10 Calcium imaging

10.1 Fluorescent calcium indicators

10.1.1 Small-molecule indicators

10.1.2 Genetically encoded calcium indicators

10.2 Intracellular calcium dynamics

10.2.1 Calcium binding

10.2.2 Calcium influx

10.2.3 Calcium extrusion

10.2.4 Calcium diffusion

10.2.5 General formulation of calcium dynamics

10.3 Calcium-dependent fluorescence properties

10.3.1 Fluorescence intensity

10.3.2 Relative fluorescence change ΔF/F

10.3.3 Fluorescence ratio

10.3.4 Fluorescence lifetime

10.3.5 FRET efficiency

10.3.6 Calibration of calcium indicators

10.4 Simplified models of calcium dynamics

10.4.1 Calcium microdomain model

10.4.2 Buffered calcium diffusion

10.4.3 Cable-equation analog

10.4.4 Single-compartment model

10.4.5 Non-linear calcium dynamics

10.5 Application modes

10.5.1 How to estimate unperturbed calcium dynamics

10.5.2 How to estimate the endogenous calcium binding ratio

10.5.3 How to quantify total calcium fluxes

10.5.4 How to characterize calcium-dependent processes

10.5.5 How to reconstruct neural spike trains

10.6 Comparison with other techniques

10.7 Future perspectives

Acknowledgments

References

11 Functional magnetic resonance imaging

11.1 Introduction

11.2 Physical basis of the fMRI signal

11.3 BOLD contrast mechanism

11.3.1 Properties of the BOLD signal

11.3.2 Spatial resolution and specificity of fMRI

11.3.2.1 Anatomy of the cortical vascular system

11.3.2.2 Regulation of cortical blood flow

11.3.2.3 Specificity of different fMRI methods

11.4 Analysis of fMRI signals

11.4.1 Overview

11.4.2 Properties of the data

11.4.3 Preprocessing

11.4.4 General linear model (GLM) statistics and design efficiency

11.4.5 fMRI adaptation experiments

11.4.6 Classifiers and high-resolution imaging

11.5 Neural basis of BOLD signals

11.5.1 Single-unit and multi-unit activity

11.5.2 Local field potentials

11.5.3 Spatial extent and propagation of neural signals

11.5.4 Combined measurements of fMRI and electrophysiology

11.5.5 Neural basis of the BOLD response

11.5.6 LFP, spikes, metabolism and blood flow

11.5.7 The cortical circuit and the BOLD response

11.5.8 Perception and attention

11.6 Conclusions

References

12 Perspectives

12.1 Extracellular recording

12.2 Intracellular recording

12.3 Local field potentials

12.4 EEG and MEG: forward modeling

12.5 EEG and MEG: source estimation

12.6 Intrinsic optical imaging

12.7 Voltage-sensitive dye imaging

12.8 Calcium imaging

12.9 Functional magnetic resonance imaging

References

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