SUSTAINABLE DEVELOPMENT
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Unimolecular reactions are in principle the simplest chemical reactions, because they only involve one molecule. The basic mechanism, in which the competition between the chemical… Read more
SUSTAINABLE DEVELOPMENT
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Chapter 2. RRKM Theory and Its Implementation(S.J. Klippenstein).
2.1. Background
2.2. Derivation of RRKM theory
2.2.1. Classical RRKM theory
2.3. Reactions with barriers
2.3.1. Conventional RRKM theory with Eckart tunneling
2.3.2. The reaction path: variational effects and tunneling
2.3.3. Extensions of RRKM theory
2.4. Vibrational anharmonicities and non-rigidi
2.4.1. Background
2.4.2. Internal rotors
2.4.3. Other separable modes
2.4.4. Full treatments
2.5. Barrierless reactions
2.5.1. Background
2.5.2. Phase space theory, flexible RRKM theory, and the statistical adiabatic channel model
2.5.3. Variable reaction coordinate RRKM theory
2.5.4. Potential energy surfaces in variable reaction coordinate RRKM theory
2.5.5. Extensions of variable reaction coordinate RRKM theory
Chapter 3 State-specific dynamics of unimolecular dissociation
S.Yu. Grebenshchikov et al.).
1.Introduction
2.Resonance formulation of unimolecular decay
2.1.One-dimensional square-well model
2.2. Multi-dimensional cases
2.3.Mixing between resonances: a simple model
3. Experimental approaches
3.1.Preparation by electronic excitation
3.2.Overtone pumping
3.3. Stimulated emission pumping
4. Computational methods
4.1. Overview
4.1.1. Indirect approaches
4.1.2. Direct approaches
4.1.3. Basis sets
4.2. Indirect approach: Kohn variational principle
4.3. Direct approach: filter diagonalization with absorbing potential
5. Mode-specific dissociation
5.1. Dissociation of HCO
5.2. Dissociation of HOCl
5.3. Mixing between resonances tuned by rotational excitation
5.4. Epilogue
6. Statistical state-specific dissociation
6.1. Dissociation of H2CO and D2CO
6.2. Dissociation of NO2
6.3. Distribution of dissociation rates
6.4. "Steps" predicted by RRKM theory
7. Product state distributions
7.1. General considerations
7.2. Vibrational state distributions
7.3. Rotational state distributions
8. Classical calculations
8.1. Classical dynamics of a micro-canonical ensemble: intrinsic RRKM and non-RKKM behavior
8.2. Phase-space structures
8.2.1. Quasi-periodic and chaotic motions
8.2.2. Transition from quasi-periodic to chaotic motion
8.2.3. Models for non-ergodic dynamics
8.3 Simulations of molecular systems with non-random excitation
8.4. Direct dynamics simulations
8.5. Expected accuracy of classical calculations
8.5.1. Decomposition of a micro-canonical ensemble -small molecules
8.5.2. Non-random excitation - large molecules
9. Outlook
NG