Preface | |
Introduction | p. 1 |
The Physics of Neural Networks | p. 7 |
Basic Elements of Neural Network Models | p. 11 |
Basic Functions of Neural Network Models | p. 17 |
The Hopfield Model | p. 23 |
The Gardner Approach | p. 32 |
Hierarchically Correlated Data and Categorization | p. 40 |
Generalization | p. 46 |
Discussion - Issues of Relevance | p. 52 |
The Origins of Order: Self-Organization and Selection in Evolution | p. 61 |
Fitness Landscapes in Sequence Space | p. 66 |
The NK Model of Rugged Fitness Landscapes | p. 69 |
The Rank Order Statistics on K = N - 1 Random Landscapes | p. 78 |
Self-Organization in Prebiological Systems: A Model for the Origin of Genetic Information | p. 101 |
Biology and Information | p. 101 |
A Model for Self-Replicating Polymer Systems | p. 110 |
Some Numerical Results | p. 123 |
Conclusions | p. 137 |
Evolution of Species and Punctuated Equilibria: Genotypes, Phenotypes and Population Dynamics | p. 141 |
Robustness in Networks of Automata | p. 146 |
Evolution of Species | p. 150 |
Mathematical Models of Evolution on Rugged Landscapes | p. 159 |
A Model of Affinity Maturation | p. 161 |
Results | p. 164 |
Correlated Landscapes | p. 173 |
The Spin-Glass Analogy in Protein Dynamics | p. 179 |
Foreword: Just What Problem Are We Trying to Solve? | p. 179 |
What is a Spin Glass? | p. 180 |
What a Protein Glass Might Be | p. 184 |
Properties of Spin Glasses | p. 186 |
Spin Glasses and Elastic Orientational Glasses | p. 197 |
Spin Glasses and Proteins | p. 200 |
Spin Glass Ideas and the Protein Folding Problems | p. 225 |
Phenomenological Background for the Protein Folding Problem | p. 227 |
Spin Glasses and Protein Folding | p. 234 |
Sophisticated Theories of Heteropolymer Collapse as a Basis for the Statistical Protein Model | p. 244 |
Using Spin Glass Ideas in the Design of Protein Folding Algorithms | p. 250 |
Questions Raised by the Spin Glass Picture in the Protein Folding Problem | p. 255 |
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