Across
- 2. Used to approximate slater-type orbitals
- 4. hamiltonian Relates to the energy of a single electron in an N-electron system
- 8. Orbitals that have non-negative energies
- 10. Wavefunctions that result from an HF computation are said to be optimized and referred to as
- 11. method Used to find the set of coefficients for basis functions that produces the smallest energy
- 15. Treatment of open-shell systems where optimizations are done over singly-occupied orbitals
- 16. The process of obtaining the roots of a square matrix
- 20. Basis sets were basis functions are contracted for the core electrons and non-contracted otherwise
- 22. particle approximation/Results to the separability of the Hamiltonian per electron
- 23. limit The best energy that can be determined in HF theory using an infinite basis
- 25. effects Reason why mercury is in liquid state at room temperature
- 27. Integrals to correspond to direct interaction of electrons regardless of spin
- 28. Equations that describe the relationship of the Fock matrix to the energy
- 29. Correction method for the basis-set superposition error
- 30. counting Is automatically removed from evaluation of two-electron integrals because of having equal J's and K's
Down
- 1. matrix Represents the electric field acting on an electron in the HF theory
- 3. Coloumbic interaction not considered in the Born-Oppenheimer limit
- 5. Integrals to correspond to interaction of electrons that are dependent on spin
- 6. state HF electronic energies are in this state
- 7. Approximations of STO basis functions using GTO basis functions
- 9. correlation Difference between Born-Oppenheimer limit and the HF limit is due to this
- 10. Systems where the Roothan-Hall equations are applicable
- 12. Electrons have antisymmetric wavefunctions because they are
- 13. States that have indefinite lifetime are considered to be
- 14. field Method of refining the approximattion to the energy using interatively improved coefficients
- 17. condon Rules to limit evaluation to non-zero integrals of the N-electron wavefunctions
- 18. Identify to the weight of an atomic orbitals in the expansion of a wavefunction
- 19. integration Results to twice as many J integrals as there are K integrals
- 21. In HF theory, the hamiltonian is exact but the wavefunctions are
- 24. Approximation of trial molecular wavefunctions using atomic wavefunctions
- 26. similar to hydrogenic orbitals and have cusps
- 29. Relates to the position of a nucleus inside an atomic electron density
