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Multi-configuration random phase

Many-body calculations which go beyond the Hartree-Fock model can be performed in two ways, i.e. using either a variational or a perturbational procedure. There are a number of variational methods which account for correlation effects superposition-of-configurations (or configuration interaction (Cl)), random phase approximation with exchange, method of incomplete separation of variables, multi-configuration Hartree-Fock (MCHF) approach, etc. However, to date only Cl and MCHF methods and some simple versions of perturbation theory are practically exploited for theoretical studies of many-electron atoms and ions. [Pg.16]

In the following it will be outlined, how the parity violating potentials are computed within a sum-over-states approach, namely on the uncoupled Hartree-Fock (UCHF) level, and within the configuration interaction singles approach (CIS) which is equivalent to the Tamm-Dancoff approximation (TDA), that avoids, however, the sum over intermediate states. Then a further extension is discussed, namely the random phase approximation (RPA) and an implementation along similar lines within a density functional theory (DFT) ansatz, and finally a multi-configuration linear response approach is described, which represents a systematic procedure that... [Pg.233]

Multi-configuration linear response approach cind random phase approximation... [Pg.237]

Quack and Stohner [63,64] used the multi-configuration linear response framework in the random phase approximation to compute relative frequency shifts for all vibrational degrees of freedom of CHBrClF. [Pg.263]

AIMD = ab initio molecular dynamics B-LYP = Becke-Lee-Yang-Parr CCSD = coupled cluster single double excitations CVC = core-valence correlation ECP = effective core potential DF = density functional GDA = gradient corrected density approximation MCLR = multiconfigurational linear response MP2 = M0ller-Plesset second-order (MRD)CI = multi-reference double-excitation configuration interaction RPA = random phase approximation TD-MCSCF = time-dependent multiconfigurational self-consistent field TD-SCF = time-dependent self-consistent field. [Pg.29]

The linear response methods offer a viable alternative to the Cl procedure. A time-dependent (TD) perturbation theory (e.g., involving an oscillating electric field) combined with the SCF or MCSCF method is referred to as the TD-SCF (or random phase approximation, RPA) or the TD-MCSCF (or multi-configurational linear response, MCLR), respectively (see Time-dependent Multiconfigurational Hartree Method). [Pg.877]


See other pages where Multi-configuration random phase is mentioned: [Pg.75]    [Pg.16]    [Pg.237]    [Pg.263]    [Pg.49]    [Pg.805]    [Pg.150]    [Pg.133]    [Pg.14]   


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