Published October 25, 2004 | Version v1
Journal article

A harmonic adiabatic approximation to calculate vibrational states of ammonia

Description

In the present work, we study the vibrational spectrum of ammonia in full dimensionality (6D), with special emphasis on the tunneling splitting. The inversion motion, i.e., the active mode ν2, is indeed relatively well decoupled from the other five inactive modes. Therefore, an adiabatic separation in an active wave function and an inactive one, approximated with a 5D-harmonic basis function, is certainly well adapted to describing this motion. This separation leads to several 1D-effective Hamiltonians for each 5D-harmonic basis function or adiabatic channel. Two models have been tested: the harmonic adiabatic approximation (HADA), when only one channel is used and the coupled HADA (cHADA), when several channels are coupled. In order to get reliable values for tunneling splitting, our calculations have shown that: (i) the calculation of the electronic potential has to be performed with a large atomic basis set (up to quintuple zeta) with a method including core-valence correlation; (ii) the cHADA is required since the HADA overestimates the energy levels. Furthermore, our values for the tunneling splitting are in good agreement with the experimental data of ammonia and several isotopomers

Additional details

Identifiers

DOI
10.1016/j.chemphys.2004.06.026;
PII
S0301010404002940;

Publishing Information

Journal Title
Chemical Physics
Journal Volume
305
Journal Issue
1-3
Journal Page Range
p. 105-113
ISSN
0301-0104
CODEN
CMPHC2

INIS

Country of Publication
Netherlands
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
36081315
Subject category
S74: ATOMIC AND MOLECULAR PHYSICS;
Resource subtype / Literary indicator
Numerical Data
Descriptors DEI
ADIABATIC APPROXIMATION; AMMONIA; EXPERIMENTAL DATA; HAMILTONIANS; SPECTRA; TUNNEL EFFECT; VALENCE; VIBRATIONAL STATES; WAVE FUNCTIONS
Descriptors DEC
DATA; ENERGY LEVELS; EXCITED STATES; FUNCTIONS; HYDRIDES; HYDROGEN COMPOUNDS; INFORMATION; MATHEMATICAL OPERATORS; NITROGEN COMPOUNDS; NITROGEN HYDRIDES; NUMERICAL DATA; QUANTUM OPERATORS

Optional Information

Copyright
Copyright (c) 2004 Elsevier Science B.V., Amsterdam, The Netherlands, All rights reserved.