
Essentials of Computational Chemistry Theories and Models
by Cramer, Christopher J.Buy New
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Summary
Author Biography
Table of Contents
Preface to the First Edition | |
Preface to the Second Edition | |
Acknowledgments | |
What are Theory, Computation, and Modeling? | |
Definition of Terms | |
Quantum Mechanics | |
Computable Quantities | |
Structure | |
Potential Energy Surfaces | |
Chemical Properties | |
Cost and Efficiency | |
Intrinsic Value | |
Hardware and Software | |
Algorithms | |
Note on Units | |
Bibliography and Suggested Additional Reading | |
References | |
Molecular Mechanics | |
History and Fundamental Assumptions | |
Potential Energy Functional Forms | |
Bond Stretching | |
Valence Angle Bending | |
Torsions | |
Van der Waals Interactions | |
Electrostatic Interactions | |
Cross Terms and Additional Non-bonded Terms | |
Parameterization Strategies | |
Force-field Energies and Thermodynamics | |
Geometry Optimization | |
Optimization Algorithms | |
Optimization Aspects Specific to Force Fields | |
Menagerie of Modern Force Fields | |
Available Force Fields | |
Validation | |
Force Fields and Docking | |
Case Study: (2R*,4S*)-1-Hydroxy-2,4-dimethylhex-5-ene | |
Bibliography and Suggested Additional Reading | |
References | |
Simulations of Molecular Ensembles | |
Relationship Between MM Optima and Real Systems | |
Phase Space and Trajectories | |
Properties as Ensemble Averages | |
Properties as Time Averages of Trajectories | |
Molecular Dynamics | |
Harmonic Oscillator Trajectories | |
Non-analytical Systems | |
Practical Issues in Propagation | |
Stochastic Dynamics | |
Monte Carlo | |
Manipulation of Phase-space Integrals | |
Metropolis Sampling | |
Ensemble and Dynamical Property Examples | |
Key Details in Formalism | |
Cutoffs and Boundary Conditions | |
Polarization | |
Control of System Variables | |
Simulation Convergence | |
The Multiple Minima Problem | |
Force Field Performance in Simulations | |
Case Study: Silica Sodalite | |
Bibliography and Suggested Additional Reading | |
References | |
Foundations of Molecular Orbital Theory | |
Quantum Mechanics and the Wave Function | |
The Hamiltonian Operator | |
General Features | |
The Variational Principle | |
The Born-Oppenheimer Approximation | |
Construction of Trial Wave Functions | |
The LCAO Basis Set Approach | |
The Secular Equation | |
H?uckel Theory | |
Fundamental Principles | |
Application to the Allyl System | |
Many-electron Wave Functions | |
Hartree-product Wave Functions | |
The Hartree Hamiltonian | |
Electron Spin and Antisymmetry | |
Slater Determinants | |
The Hartree-Fock Self-consistent Field Method | |
Bibliography and Suggested Additional Reading | |
References | |
Semiempirical Implementations of Molecular Orbital Theory | |
Semiempirical Philosophy | |
Chemically Virtuous Approximations | |
Analytic Derivatives | |
Extended Huckel Theory | |
CNDO Formalism | |
INDO Formalism | |
INDO and INDO/S | |
MINDO/3 and SINDO1 | |
Basic NDDO Formalism | |
MNDO | |
AM1 | |
PM3 | |
General Performance Overview of Basic NDDO Models | |
Energetics | |
Geometries | |
Charge Distributions | |
Table of Contents provided by Publisher. All Rights Reserved. |
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