The formulation of the time-dependent Frenkel variational principle for Hamiltonians containing a term depending on the wave function is here considered. Starting from the basic principles, it is shown that it requires the introduction of a related functional, G, which, for the systems we are considering, has the status of a free energy. An explicit use of functional G as starting point to obtain variational wave functions makes it easier to implement computational methods for a variety of physical and chemical problems in solution, the first one among them being the calculation of frequency-dependent nonlinear optical properties of components of the liquid phase. A concise overview of applications of this approach which are presently being worked out in our laboratory is also given. © 1996 John Wiley & Sons, Inc.
CITATION STYLE
Cammi, R., & Tomasi, J. (1996). Time-dependent variational principle for nonlinear Hamiltonians and its application to molecules in the liquid phase. International Journal of Quantum Chemistry, 60(1), 297–306. https://doi.org/10.1002/(SICI)1097-461X(1996)60:1<297::AID-QUA30>3.0.CO;2-9
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