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Molecular Mechanics MM

Abbreviations MD, molecular dynamics TST, transition state theory EM, energy minimization MSD, mean square displacement PFG-NMR, pulsed field gradient nuclear magnetic resonance VAF, velocity autocorrelation function RDF, radial distribution function MEP, minimum energy path MC, Monte Carlo GC-MC, grand canonical Monte Carlo CB-MC, configurational-bias Monte Carlo MM, molecular mechanics QM, quantum mechanics FLF, Hartree-Fock DFT, density functional theory BSSE, basis set superposition error DME, dimethyl ether MTG, methanol to gasoline. [Pg.1]

Minimal basis set 19 MM (Molecular Mechanics) 44 MM+ (Extended Molecular Mechanics)... [Pg.176]

MDQT Molecular dynamics with quantum transition MM Molecular mechanics... [Pg.1200]

Molecular Mechanics (MM). Molecular mechanics is a non-QM way of computing molecular structures, energies, and some other properties of molecules. MM relies on an empirical force field (EFF), which is a numerical recipe for reproducing a molecule s PES. Because MM treats electrons in an implicit way, it is a much faster method than QM, which treats electrons explicitly. A limitation of MM is that bond-making and bond-breaking processes cannot be modeled (as they can with QM). [Pg.804]

DFT Density functional theory MD Molecular dynamics MM Molecular mechanics NMR Nuclear Magnetic Resonance QM Quantum Mechanics... [Pg.146]

Note Abbreviations used are diS, disaccharides gly, glycosylation info, information oligoS, oligosaccharides MM, molecular mechanics MS, mass spectra monoS, monosaccharides and PDB, pdb file(s). [Pg.664]

CFF91, CVFF - force fields used in molecular mechanics calculations CNDO - Complete Neglect of Differential Overlap DFT- Density Functional Theory DS - Dynamic Simulations MC - Monte Carlo Simulations MD - Molecular Dynamics MM - Molecular Mechanics... [Pg.335]

The tools used in molecular modelling are computational chemistry programs such as MM (Molecular Mechanics), QM (Quantum Mechanics) and MD (Molecular Dynamics). [Pg.369]

FIGURE 1.5 Multiscale modeling in computational pharmaceutical solid-state chemistry. Here DEM and FEM are discrete and finite element methods MC, Monte Carlo simulation MD, molecular dynamics MM, molecular mechanics QM, quantum mechanics, respectively statistical approaches include knowledge-based models based on database analysis (e.g., Cambridge Structure Database [32]) and quantitative structure property relationships (e.g., group contributions models [33a]). [Pg.9]

MM Molecular Mechanics Minimization of the molecular electronic energy,... [Pg.1016]


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See also in sourсe #XX -- [ Pg.44 ]




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Quantum mechanical-molecular mechanics QM/MM)

Quantum mechanical/molecular mechanics QM/MM) methods

Quantum mechanical/molecular mechanics QM/MM) simulation

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