Statistical parametric mapping : the analysis of funtional brain images /
Other Authors: | |
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Format: | Book |
Language: | English |
Published: |
Amsterdam ; Boston :
Elsevier/Academic Press,
2007.
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Edition: | First edition. |
Subjects: | |
Online Access: | http://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=187303 |
Table of Contents:
- INTRODUCTION
- A short history of SPM.
- Statistical parametric mapping.
- Modelling brain responses.
- SECTION 1: COMPUTATIONAL ANATOMY
- Rigid-body Registration.
- Nonlinear Registration.
- Segmentation.
- Voxel-based Morphometry.
- SECTION 2: GENERAL LINEAR MODELS
- The General Linear Model.
- Contrasts & Classical Inference.
- Covariance Components.
- Hierarchical models.
- Random Effects Analysis.
- Analysis of variance.
- Convolution models for fMRI.
- Efficient Experimental Design for fMRI.
- Hierarchical models for EEG/MEG.
- SECTION 3: CLASSICAL INFERENCE
- Parametric procedures for imaging.
- Random Field Theory & inference.
- Topological Inference.
- False discovery rate procedures.
- Non-parametric procedures.
- SECTION 4: BAYESIAN INFERENCE
- Empirical Bayes & hierarchical models.
- Posterior probability maps.
- Variational Bayes.
- Spatiotemporal models for fMRI.
- Spatiotemporal models for EEG.
- SECTION 5: BIOPHYSICAL MODELS
- Forward models for fMRI.
- Forward models for EEG and MEG.
- Bayesian inversion of EEG models.
- Bayesian inversion for induced responses.
- Neuronal models of ensemble dynamics.
- Neuronal models of energetics.
- Neuronal models of EEG and MEG.
- Bayesian inversion of dynamic models
- Bayesian model selection & averaging.
- SECTION 6: CONNECTIVITY
- Functional integration.
- Functional Connectivity.
- Effective Connectivity.
- Nonlinear coupling and Kernels.
- Multivariate autoregressive models.
- Dynamic Causal Models for fMRI.
- Dynamic Causal Models for EEG.
- Dynamic Causal Models & Bayesian selection.
- APPENDICES
- Linear models and inference.
- Dynamical systems.
- Expectation maximisation.
- Variational Bayes under the Laplace approximation.
- Kalman Filtering.
- Random Field Theory.