Hi Everyone,
just as a reminder, today the Postdoc candiatate Johnathan Thirman will
give a seminar. The talk will be in the Division Room at 11am
Best Christoph
2016-06-08 8:45 GMT-04:00 Christoph Kreisbeck <christophkreisbeck(a)gmail.com>
:
Hi Everyone,
we will be hosting Johnathan Thirman on Thursday. His talk will be in the
Division Room from 11am-12pm. The title and abstract are below.
Best Christoph
An energy decomposition analysis for second-order Møller–Plesset
perturbation theory based on absolutely localized molecular orbitals
Intermolecular interactions control the properties and behaviors of a wide
variety of systems. Intuitively, the forces between molecules can be
divided into several different categories, such as London dispersion force,
induced dipole forces, permanent dipole forces, and covalent-type
interactions, each with their own characteristic strengths, properties, and
decay rates. The standard supermolecule approach gives accurate binding
energies, but combines all different intermolecular interactions into a
single number. Energy decomposition analysis (EDA) methods exist to divide
the total binding energy into its physically meaningful components.
However, there has been limited development of EDAs for second-order
Møller--Plesset perturbation theory (MP2), despite its utility for
intermolecular interactions.
An energy decomposition analysis of intermolecular interactions is
proposed for MP2 based on absolutely localized molecular orbitals (ALMOs),
as an extension to a previous ALMO-based EDA for self-consistent field
methods. It is based on dividing the double excitations that contribute to
the MP2 wave function into classes based on how the excitations involve
different molecules. The MP2 contribution to the binding energy is
decomposed into four components: frozen electrostatic interaction,
polarization, charge transfer, and dispersion. Charge transfer is defined
by excitations that change the number of electrons on a molecule,
dispersion by intermolecular excitations that do not transfer charge, and
polarization and frozen electrostatics by intra-molecular excitations. The
final two are separated by evaluations of the frozen, isolated wave
functions in the presence of the other molecules, with adjustments for
orbital response. Unlike previous EDAs for electron correlation methods,
this one includes components for the electrostatics, which is vital as
adjustment to the electrostatic behavior of the system is in some cases the
dominant effect of the treatment of electron correlation. In fact, these
effects may be strong enough to make the overall effect of correlation
anti-binding.