Gauge invariant coupled cluster response theory using optimized nonorthogonal orbitals
暂无分享,去创建一个
[1] Nicholas C. Handy,et al. Exact solution (within a double-zeta basis set) of the schrodinger electronic equation for water , 1981 .
[2] H. Koch,et al. Theoretical electronic absorption and natural circular dichroism spectra of (−)-trans-cyclooctene , 2000 .
[3] Jeppe Olsen,et al. Excitation energies of BH, CH2 and Ne in full configuration interaction and the hierarchy CCS, CC2, CCSD and CC3 of coupled cluster models , 1995 .
[4] F. Aiga,et al. Frequency-dependent hyperpolarizabilities in the brueckner coupled-cluster theory , 1994 .
[5] H. C. Corben,et al. Classical Mechanics (2nd ed.) , 1961 .
[6] J. Olsen,et al. Linear and nonlinear response functions for an exact state and for an MCSCF state , 1985 .
[7] S. Epstein. Gauge invariance, current conservation, and GIAO's , 1973 .
[8] G. Scuseria,et al. The optimization of molecular orbitals for coupled cluster wavefunctions , 1987 .
[9] Poul Jo,et al. Transition moments and dynamic polarizabilities in a second order polarization propagator approach , 1980 .
[10] Jeppe Olsen,et al. Excitation energies, transition moments and dynamic polarizabilities for CH+. A comparison of multiconfigurational linear response and full configuration interaction calculations , 1989 .
[11] Nicholas C. Handy,et al. Size-consistent Brueckner theory limited to double substitutions , 1989 .
[12] John F. Stanton,et al. The equation of motion coupled‐cluster method. A systematic biorthogonal approach to molecular excitation energies, transition probabilities, and excited state properties , 1993 .
[13] Thomas Bondo Pedersen,et al. Coupled cluster response functions revisited , 1997 .
[14] Henrik Koch,et al. Ground state benzene–argon intermolecular potential energy surface , 1999 .
[15] D. Zubarev. DOUBLE-TIME GREEN FUNCTIONS IN STATISTICAL PHYSICS , 1960 .
[16] Anna I. Krylov,et al. Energies and analytic gradients for a coupled-cluster doubles model using variational Brueckner orbitals: Application to symmetry breaking in O4+ , 1998 .
[17] A. Hansen. On the equivalence of different hamiltonians for the semi-classical radiation theory , 1970 .
[18] Joseph C. Y. Chen. OFF-DIAGONAL HYPERVIRIAL THEOREM AND ITS APPLICATIONS , 1964 .
[19] P. I. Richards,et al. On the Hamiltonian for a Particle in an Electromagnetic Field , 1948 .
[20] P. Jørgensen,et al. THE ELECTRONIC SPECTRUM OF FURAN , 1998 .
[21] Ernest M. Loebl,et al. Group theory and its applications , 1968 .
[22] R. Bartlett,et al. A full coupled‐cluster singles and doubles model: The inclusion of disconnected triples , 1982 .
[23] H. Koch,et al. Gauge invariance of the coupled cluster oscillator strength , 1998 .
[24] Poul Jørgensen,et al. Response functions from Fourier component variational perturbation theory applied to a time-averaged quasienergy , 1998 .
[25] Anna I. Krylov,et al. Excited states theory for optimized orbitals and valence optimized orbitals coupled-cluster doubles models , 2000 .
[26] P. Jørgensen,et al. Erratum to: ``Coupled cluster calculations of Verdet constants'' [Chem. Phys. Lett. 281 (1997) 445] , 1998 .
[27] Trygve Helgaker,et al. Excitation energies from the coupled cluster singles and doubles linear response function (CCSDLR). Applications to Be, CH+, CO, and H2O , 1990 .
[28] Ove Christiansen,et al. Atomic integral driven second order polarization propagator calculations of the excitation spectra of naphthalene and anthracene , 2000 .
[29] Trygve Helgaker,et al. The integral‐direct coupled cluster singles and doubles model , 1996 .
[30] P. Jørgensen,et al. First-order one-electron properties in the integral-direct coupled cluster singles and doubles model , 1997 .
[31] E. F. Hayes,et al. Time‐Dependent Hellmann‐Feynman Theorems , 1965 .
[32] Poul Jørgensen,et al. Perturbative triple excitation corrections to coupled cluster singles and doubles excitation energies , 1996 .
[33] P. Jørgensen,et al. Brueckner coupled cluster response functions , 1994 .
[34] P. Jørgensen,et al. Gauge-origin independent magneto-optical activity within coupled cluster response theory , 2000 .
[35] Robert A. Harris,et al. Oscillator Strengths and Rotational Strengths in Hartree–Fock Theory , 1969 .
[36] J. Olsen,et al. Ab initio calculation of electronic circular dichroism fortrans-cyclooctene using London atomic orbitals , 1995 .
[37] Trygve Helgaker,et al. Highly accurate calculations of molecular electronic structure , 1999 .
[38] L. O'raifeartaigh,et al. Gauge theory: Historical origins and some modern developments , 2000 .
[39] H. Koch,et al. Gauge invariant coupled cluster response theory , 1999 .
[40] C. E. Dykstra,et al. An electron pair operator approach to coupled cluster wave functions. Application to He2, Be2, and Mg2 and comparison with CEPA methods , 1981 .
[41] H. Koch,et al. On the time-dependent Lagrangian approach in quantum chemistry , 1998 .
[42] Anna I. Krylov,et al. Size-consistent wave functions for nondynamical correlation energy: The valence active space optimized orbital coupled-cluster doubles model , 1998 .
[43] P. Jørgensen,et al. Large-scale calculations of excitation energies in coupled cluster theory: The singlet excited states of benzene , 1996 .
[44] Thomas Bondo Pedersen,et al. Coupled cluster response calculation of natural chiroptical spectra , 1999 .
[45] E. Dalgaard. Time‐dependent multiconfigurational Hartree–Fock theory , 1980 .
[46] J. Gauss. Effects of electron correlation in the calculation of nuclear magnetic resonance chemical shifts , 1993 .
[47] H. Koch,et al. Integral-direct coupled cluster calculations of frequency-dependent polarizabilities, transition probabilities and excited-state properties , 1998 .
[48] Henrik Koch,et al. Coupled cluster response functions , 1990 .
[49] Maria Goeppert-Mayer. Über Elementarakte mit zwei Quantensprüngen , 1931 .
[50] M. Ratner. Molecular electronic-structure theory , 2000 .