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Calculation of two-center overlap integral in molecular coordinate system over Slater type orbital using Löwdin α-radial and Guseinov rotation–angular functions
B. A. Mamedov and H. Koç
Journal of Mathematical Chemistry, 2008, Volume 44, Number 2, Pages 365-372
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Calculation of three-center nuclear attraction integral over Slater type orbitals in molecular coordinate system using Löwdin α-radial function and Guseinov’s two-center charge density expansion formulae
B. A. Mamedov and E. Çopuroğlu
Journal of Mathematical Chemistry, 2010, Volume 47, Number 1, Pages 345-353
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On the Calculation of Two-Center Overlap Integrals with STO's Using Zeta-Function Method and Multipole Moments
Naci Sünel
Czechoslovak Journal of Physics, 2003, Volume 53, Number 5, Pages 405-415
Journal Article
Expansion formula for the product of two normalized associated Legendre functions in the evaluation of multicenter integrals
T. Özdogan and M. Orbay
Mathematical Notes, 2007, Volume 82, Numbers 1-2, Page 137
Journal Article
Two-center overlap integrals, three dimensional adaptive integration, and prolate ellipsoidal coordinates
Zbigniew Romanowski and Abraham F. Jalbout
Journal of Mathematical Chemistry, 2009, Volume 46, Number 1, Pages 97-107
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Evaluation of generalized exponential integrals using multinomial expansion theorems
B. A. Mamedov, Z. Merdan and I. M. Askerov
Journal of Mathematical Chemistry, 2007, Volume 42, Number 3, Page 677
Journal Article
Use of Filter-Steinborn
B
and Guseinov
Qnsq{Q_{ns}^q } auxiliary functions in evaluation of two-center overlap integrals over Slater type orbitals
F. G. Pashaev
Journal of Mathematical Chemistry, 2009, Volume 45, Number 4, Page 891
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Erratum and answer to the comment by Harris on: Numerical treatment of two-center overlap integrals (J Mol Mod, 12,213–220, 2006)
Hassan Safouhi
Journal of Molecular Modeling, 2009, Volume 15, Number 12, Pages 1541-1543
Journal Article
Expansion formula for the product of two normalized associated Legendre functions and its advantages in the evaluation of multicenter integrals
T. Özdogan and M. Orbay
Mathematical Notes, 2006, Volume 80, Numbers 1-2, Pages 141-145
Book Chapter
A sufficient condition for lower semicontinuity of solution sets of systems of convex inequalities
Diethard Klatte
Mathematical Programming Studies, 1, Volume 21, Sensitivity, Stability and Parametric Analysis, Pages 139-149