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20112024
most cited{H, HeH and H}: approximating potential curves, calculating rovibrational states

23 citations · 47 across the 6 of their papers we have counts for

collaborators

6 papers

physics.chem-ph2024

Towards the "puzzle" of Chromium dimer Cr: predicting the Born-Oppenheimer rovibrational spectrum

Horacio Olivares-Pilón, Daniel Aguilar-Díaz, Alexander V. Turbiner

The experimentally-observed non-trivial electronic structure of the Cr dimer has made the calculation of its potential energy curve a theoretical challenge in the last decades.…

physics.atom-ph2022★ 1 cited

Hydrogen atom confined inside an inverted-Gaussian potential

H. Olivares-Pilón, A. M. Escobar-Ruíz, M. A. Quiroz-Juárez +1

In this work, we consider the hydrogen atom confined inside a penetrable spherical potential. The confining potential is described by an inverted-Gaussian function of depth ,…

physics.chem-ph2022★ 3 cited

ClF diatomic molecule: rovibrational spectra

Horacio Olivares Pilon, Alexander V Turbiner

Following the first principles the analytic Born-Oppenheimer (BO) potential curve for the ground state of the molecule ClF is proposed for whole range of internuclear dist…

physics.atom-ph2017★ 23 cited

{H, HeH and H}: approximating potential curves, calculating rovibrational states

Horacio Olivares-Pilón, Alexander V. Turbiner

Analytic consideration of the Bohr-Oppenheimer (BO) approximation for diatomic molecules is proposed: accurate analytic interpolation for potential curve consistent with its rovibr…

quant-ph2014★ 6 cited

The H molecular ion: low-lying states

Horacio Olivares-Pilón, Alexander V. Turbiner

Matching for a wavefunction the WKB expansion at large distances and Taylor expansion at small distances leads to a compact, few-parametric uniform approximation found in {\it J. P…

quant-ph2011★ 14 cited

The H molecular ion: a solution

Alexander V. Turbiner, Horacio Olivares-Pilón

Combining the WKB expansion at large distances and Perturbation Theory at small distances it is constructed a compact uniform approximation for eigenfunctions. For lowest states $1…