Pages that link to "Item:Q839351"

The following pages link to Use of auxiliary functions \({Q_{ns}^q}\) and \({G_{-ns}^q}\) in evaluation of multicenter integrals over integer and noninteger \(n\)-Slater type orbitals arising in Hartree-Fock-Roothaan equations for molecules (Q839351):

Displaying 12 items.

• On the mathematical nature of Guseinov's rearranged one-range addition theorems for Slater-type functions (Q424197) (← links)
• Fast evaluation of molecular auxiliary functions \(A_{\alpha }\) and \(B_{n}\) by analytical relations (Q551981) (← links)
• Evaluation of the auxiliary function \(G_{-ns}^{q}\) using basic overlap integrals over Slater type orbitals (Q552018) (← links)
• Expansion formulae for two-center charge densities of integer and noninteger \(n\) generalized exponential type orbitals with hyperbolic cosine and their use in evaluation of multicenter multielectron integrals (Q609612) (← links)
• Application of combined open shell Hartree-Fook-Roothaan theory to molecules using symmetrical one-range addition theorems of Slater type orbitals (Q848155) (← links)
• Expansion formulae for two-center charge densities of integer and noninteger \(n\) generalized exponential type orbitals applied to evaluation of multicenter multielectron integrals (Q848164) (← links)
• Use of Cartesian coordinates in evaluation of multicenter multielectron integrals over Slater type orbitals and their derivatives (Q937593) (← links)
• Analytical evaluation of multicenter multielectron integrals of central and noncentral interaction potentials over Slater orbitals using overlap integrals and auxiliary functions (Q1883314) (← links)
• Use of unsymmetrical one-range addition theorems of Slater type orbitals in molecular electronic structure determination (Q2271173) (← links)
• Expansion formulae for two-center integer and noninteger \(n\) STO charge densities and their use in evaluation of multi-center integrals (Q2468685) (← links)
• Use of recursion and analytical relations in evaluation of hypergeometric functions arising in multicenter integrals with noninteger \(n\) Slater type orbitals (Q2503693) (← links)
• (Q3167288) (← links)