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9780521822152

The Potential Distribution Theorem and Models of Molecular Solutions

by
  • ISBN13:

    9780521822152

  • ISBN10:

    0521822157

  • Edition: 1st
  • Format: Hardcover
  • Copyright: 2006-09-18
  • Publisher: Cambridge University Press

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Summary

The understanding of statistical thermodynamic molecular theory is fundamental to the appreciation of molecular solutions. Though effective monographs on molecular simulation methods are available, down-to-earth presentations of molecular theory are not. This book aims to re-address the balance, using Potential Distrbution Theorem (PDT) as the basis, providing an up-to-date discussion of practical theories in conjunction with simulation results. The authors discuss the field in a concise and simple manner, illustrating the text with useful models of solution thermodynamics and numerous exercises. Modern quasi-chemical theories that permit statistical thermodynamic properties to be studied on the basis of electronic structure calculations are given extended development, as is the testing of those theoretical results with ab initio molecular dynamics simulations. The book is intended for students taking up research problems of molecular science in chemistry, chemical engineering, biochemistry, pharmaceutical chemistry, nanotechnology and biotechnology.

Table of Contents

Preface vii
Acknowledgements x
Glossary xi
Introduction
1(22)
Molecules in solution
4(12)
Looking forward
16(1)
Notation and the theory of molecular liquids
16(7)
Statistical thermodynamic necessities
23(9)
The free energy and chemical potentials
23(9)
Potential distribution theorem
32(29)
Derivation of the potential distribution theorem
39(1)
Weak field limit
40(1)
Potential distribution theorem view of averages
41(2)
Ensemble dependence
43(1)
Inhomogeneous systems
44(3)
Reduced distribution functions
47(4)
Activity coefficients and solution standard states
51(2)
Quantum mechanical ingredients and generalizations
53(8)
Models
61(39)
Van der Waals model of dense liquids
61(6)
Dielectric solvation -- Born -- models
67(6)
Excluded volume interactions and packing in liquids
73(5)
Flory--Huggins model of polymer mixtures
78(11)
Electrolyte solutions and the Debye--Huckel theory
89(5)
Clustering in dilute solutions and Pitzer models
94(6)
Generalities
100(23)
Reference systems and umbrella sampling
100(4)
Overlap methods
104(1)
Perturbation theory
105(11)
Thermodynamic integration
116(2)
Bias
118(2)
Stratification
120(3)
Statistical tentacles
123(19)
The MM and KS expansions
123(9)
Density functional and classic integral equation theories
132(8)
Kirkwood-Buff theory
140(2)
Quasi-chemical theory
142(30)
Derivation of the basic quasi-chemical formula
143(3)
Clustering in more detail
146(3)
An example of a primitive quasi-chemical treatment: Be2+(aq)
149(4)
Analysis of ab initio molecular dynamics
153(4)
Packing in classical liquids
157(3)
Self-consistent molecular field for packing
160(6)
Historical quasi-chemical calculation
166(2)
Explicit-implicit solvent models
168(4)
Developed examples
172(42)
Polymers
172(8)
Primitive hydrophobic effects
180(18)
Primitive hydrophilic phenomena: ion hydration
198(16)
References 214(15)
Index 229

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