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Minimum Energy Paths Optimization

The new point Rk+y is then obtained by a constrained optimization on the hypersphere of radius s/2 centered at Rl y  [Pg.38]

The Dynamical Theory of Crystal Lattices (Oxford University Press, Oxford, 1954) [Pg.39]

Domcke, D.R. Yarkony, H. Koppel, Conical Intersections, Electronic Strucutre, Dynamics and Spectroscopy (World Scientific, New Jersey, 2004) [Pg.39]

Ostlund, Modem Quantum Chemistry (Mac Graw Ffill Press, New York, 1989) [Pg.39]

Jensen, Introduction to Computational Chemistry (WUey, Chichester, 2007) [Pg.39]


Muller K and Brown L D 1979 Location of saddle points and minimum energy paths by a constrained simplex optimization procedure Theor. Chim. Acta 53 75... [Pg.2358]

Techniques have been developed within the CASSCF method to characterize the critical points on the excited-state PES. Analytic first and second derivatives mean that minima and saddle points can be located using traditional energy optimization procedures. More importantly, intersections can also be located using constrained minimization [42,43]. Of particular interest for the mechanism of a reaction is the minimum energy path (MEP), defined as the line followed by a classical particle with zero kinetic energy [44-46]. Such paths can be calculated using intrinsic reaction coordinate (IRC) techniques... [Pg.253]

The potential mean force (PMF) calculations by using the QM/MM-MD method has been used to obtain free energy change along the reaction coordinate in solution.138 141 TS optimization and minimum energy path calculations on the PES were carried out for a methyl-transfer reaction in water, and PMF calculations along the path were used to obtain the free energy of activation of... [Pg.214]

The dashed line in Fig. 10.1.1 shows, in the gas phase, a calculation at the Hartree-Fock (HF) level with a 6-31G basis set. The electronic energies correspond to a minimum-energy path with a reaction coordinate defined as rc = rccv — reel, where rc = 0 corresponds to the activated complex (Cl CH3 Cl ). The minimum-energy path is optimized in Csv symmetry for fixed values of rc. [Pg.244]

In the present study, optimizations of minima, transition states, PEH crossings, and minimum energy paths (MEPs) have been here performed initially at the CASSCF level of theory for all reported systems [2], MEPs have been built as steepest descendent paths in a procedure [ 10] which is based on a modification of the... [Pg.437]


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1 energy minimum

Energy optimization

Energy path

Minimum energy path

Minimum path

Optimal path

Path optimization

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