| Structure and Function | 1 |
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| Jan C.A. Boeyens – A Holistic Scientist | 4 |
| Root | 8 |
| Preface | 10 |
| Contents | 12 |
| Contributors | 14 |
| 1 Molecular Associations Determined from Free Energy Calculations | 16 |
| 1.1 Introduction | 16 |
| 1.2 Statistical Mechanics of Molecular Association | 18 |
| 1.3 Condensed Phase Molecular Dynamics Simulations | 20 |
| 1.4 Free Energies from Adaptive Reaction Coordinate Forces | 20 |
| 1.5 Associative Solvents | 22 |
| 1.5.1 Water | 23 |
| 1.5.2 Methanol | 25 |
| 1.6 Ions in Associative Solvents | 29 |
| 1.7 Reactions in Associative Solvents | 32 |
| References | 34 |
| 2 Molecular Modelling for Systems Containing Transition Metal Centres | 36 |
| 2.1 Introduction | 36 |
| 2.2 Molecular Mechanics | 39 |
| 2.2.1 Shortcomings of MM for TM Systems | 41 |
| 2.2.2 Ligand Field Molecular Mechanics | 42 |
| 2.3 Applications of LFMM | 44 |
| 2.3.1 Simple Coordination Complexes: Cu(II) Amines | 45 |
| 2.3.2 [MCl4]2- Complexes | 46 |
| 2.3.3 Cu(II) Bis-oxazoline Complexes | 48 |
| 2.3.4 Jahn–Teller Effects in Six-Coordinate Cu(II) Complexes | 49 |
| 2.3.4.1 The Mexican Hat Potential Energy Surface | 49 |
| 2.3.4.2 The Warped Mexican Hat | 50 |
| 2.3.4.3 Theoretical Treatment of the Jahn–Teller Effect in Cu(II) Species | 52 |
| 2.3.4.4 Barriers Between Successive Elongations | 54 |
| 2.3.4.5 Truly Compressed Complexes | 56 |
| 2.3.5 Spin-State Effects | 56 |
| 2.3.6 Type 1 Copper Enzymes | 57 |
| 2.3.7 Dinuclear Copper Centres | 60 |
| 2.4 Conclusions | 64 |
| References | 65 |
| 3 Magnetic Anisotropy in Cyanide Complexes of First Row Transition Metal Ions | 67 |
| 3.1 Introduction | 67 |
| 3.2 Jahn–Teller Coupling Versus Spin-Orbit Coupling in the Ground State of [Fe(CN)6]3- | 69 |
| 3.3 Modeling of the Magnetic Anisotropy in Ni-NC-FeIII Pairs | 77 |
| 3.3.1 Theory | 77 |
| 3.3.2 Regular (C4v) Versus Distorted (Cs) [Fe(CN)63-] and Its Influence on the Magnetic Anisotropy of the Fe-Ni Pair | 79 |
| 3.3.3 Effect of Combined Spin-Orbit Coupling and Strain at the FeIII Subunit | 82 |
| 3.4 Magnetic Anisotropy in Linear Trinuclear Cu-NC-Fe-CN-Cu complexes | 85 |
| 3.5 Computation of the Magnetic Anisotropy in Oligonuclear Complexes with Nearly Degenerate Ground States | 88 |
| 3.5.1 Theory | 88 |
| 3.5.2 Applications to Various Cyanide-Bridged MnFem Complexes (M = CuII, NiIII) | 93 |
| 3.6 Conclusions | 96 |
| References | 97 |
| 4 Structure and Function: Insights into Bioinorganic Systems from Molecular Mechanics Calculations | 100 |
| 4.1 Introduction | 100 |
| 4.2 The MM Method | 101 |
| 4.3 Handling Metal Ions | 102 |
| 4.4 Extending the Force Field | 103 |
| 4.5 Applications of the Corrin Force Field: Structure and Function of B12 Derivatives | 106 |
| 4.6 Applications of the Corrin Force Field: The Structure of the Cobalt Corrins in Solution | 107 |
| 4.7 Applications of the Porphyrin Force Field: The Solution Structures of the Complexes Formed Between Ferriprotoporphyrin IX and Arylmethanol Antimalarials | 109 |
| References | 118 |
| 5 Artificial Photosynthetic Reaction Center | 123 |
| 5.1 Introduction | 123 |
| 5.2 Electron Donor–Acceptor Ensembles with Covalent Bonding | 125 |
| 5.2.1 Multi-step Electron Transfer | 125 |
| 5.2.2 Nanocarbon Materials Linked with Multiple Porphyrins | 128 |
| 5.2.3 Simple Electron Donor–Acceptor Dyads with Long CS Lifetimes | 130 |
| 5.3 Electron Donor–Acceptor Ensembles with Non-covalent Bonding | 133 |
| 5.3.1 – Interaction | 133 |
| 5.3.2 Porphyrin Nanochannels | 136 |
| 5.3.3 Supramolecular Electron Donor–Acceptor Complexes of Phthalocyanines | 139 |
| 5.4 Summary | 142 |
| References | 142 |
| 6 Multifrequency EPR Spectroscopy: A Toolkitfor the Characterization of Mono- and Di-nuclear MetalIon Centers in Complex Biological Systems | 145 |
| 6.1 Introduction | 145 |
| 6.2 Multifrequency EPR Toolkit | 146 |
| 6.2.1 g-Value Resolution and Orientation Selection | 148 |
| 6.2.2 Magnitude of the Microwave Frequency | 150 |
| 6.2.3 State Mixing | 150 |
| 6.2.4 Angular Anomalies | 150 |
| 6.2.5 Distribution of Spin Hamiltonian Parameters | 151 |
| 6.2.6 Numerical Differentiation and Fourier Filtering | 153 |
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