MULTICONFIGURATION WAVEFUNCTIONS FOR THE $\Pi$-ELECTRON STATES OF ETHYLENE
Charles F. Bender, Thomas H. Dunning, William A. Goddard, William J. Hunt, Arthur A. Noyes, H.F. Schaefer
Abstract
Charles F. Bender, Thomas H. Dunning, William A. Goddard, William J. Hunt, Arthur A. Noyes, H.F. Schaefer
Abstract
Ab initio calculations have been carried out on the $N(\\Pi^{2})$, $T(\\Pi \\Pi^{*})$ and $V(\\Pi \\Pi^{*})$ states of ethylene in a planar nuclear configuration. A ``double zeta’’ gaussian basis, augmented by diffuse functions, was used. A wide variety of configuration interaction wavefunctions (including as many as 1605 configurations), optimized by the iterative natural orbital method, were computed. The calculations predict vertical excitation energies of $\\sim 4.2$ eV for the $T(\\Pi \\Pi^{*})$ state and $\\sim 8.1$ eV for the $V(\\Pi \\Pi^{*})$ state. The spatial extent of the ground and excited triplet states is that of a normal valence state with $\\langle x^{2} \\rangle \\sim 12$ $bohr^{2} $. The excited singlet state, on the other hand, is found to be quite diffuse or Rydberg-like, $\\langle x^{2} \\rangle \\sim 35 bohr^{2}$; electron correlation decreases $\\langle x^{2} \\rangle$ by 30\\% from the Hartree-Fock value (52 $bohr^{2}$).
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Ab initio calculations have been carried out on the $N(\\Pi^{2})$, $T(\\Pi \\Pi^{*})$ and $V(\\Pi \\Pi^{*})$ states of ethylene in a planar nuclear configuration. A ``double zeta’’ gaussian basis, augmented by diffuse functions, was used. A wide variety of configuration interaction wavefunctions (including as many as 1605 configurations), optimized by the iterative natural orbital method, were computed. The calculations predict vertical excitation energies of $\\sim 4.2$ eV for the $T(\\Pi \\Pi^{*})$ state and $\\sim 8.1$ eV for the $V(\\Pi \\Pi^{*})$ state. The spatial extent of the ground and excited triplet states is that of a normal valence state with $\\langle x^{2} \\rangle \\sim 12$ $bohr^{2} $. The excited singlet state, on the other hand, is found to be quite diffuse or Rydberg-like, $\\langle x^{2} \\rangle \\sim 35 bohr^{2}$; electron correlation decreases $\\langle x^{2} \\rangle$ by 30\\% from the Hartree-Fock value (52 $bohr^{2}$).
Key concepts: Wave function, Physics, Ethylene, Electron, Atomic physics, Quantum mechanics, Nuclear physics, Chemistry