2012
DOI: 10.1016/j.cplett.2012.04.062
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Muonic alchemy: Transmuting elements with the inclusion of negative muons

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Cited by 20 publications
(30 citation statements)
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“…Calculations for muonic systems can be performed accurately at the APMO‐DFT level neglecting the μ ‐electron correlation functional, Ecμe, since MP2 and FCI calculations on muonic atoms have suggested that the μ ‐electron correlation contribution is negligible …”
Section: Apmo Wavefunction Methodsmentioning
confidence: 99%
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“…Calculations for muonic systems can be performed accurately at the APMO‐DFT level neglecting the μ ‐electron correlation functional, Ecμe, since MP2 and FCI calculations on muonic atoms have suggested that the μ ‐electron correlation contribution is negligible …”
Section: Apmo Wavefunction Methodsmentioning
confidence: 99%
“…Alternatively, the even‐tempered scheme has been employed to construct nuclear, muonic, and positronic basis sets . In this scheme, the exponents, ζ i , of a set of n uncontracted GTFs of a given angular momentum are calculated as ζi=α×βi1emi=1,,n. …”
Section: Apmo Wavefunction Methodsmentioning
confidence: 99%
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“…Restricted HF (RHF) equations were implemented in the original code 60 which was further extended to include inter-particle correlations at MP2 level, 61 and to remove the translational contamination at HF level. 65 The main novelty of the APMO implementation lies in its capability of describing systems containing any combination of quantum species (e.g., different isotopes), allowing to deal with exotic species such as positronic and muonic molecules and atoms. 65 Further extensions with the PARAKATA code 66 (the LOWDIN package 67 ) allow to describe the quantum particles with the unrestricted-HF approximation and using either DFT or auxiliary perturbation theory (ADPT), and to carry out calculations with electron propagator theory (EPT).…”
Section: Introductionmentioning
confidence: 99%
“…65 The main novelty of the APMO implementation lies in its capability of describing systems containing any combination of quantum species (e.g., different isotopes), allowing to deal with exotic species such as positronic and muonic molecules and atoms. 65 Further extensions with the PARAKATA code 66 (the LOWDIN package 67 ) allow to describe the quantum particles with the unrestricted-HF approximation and using either DFT or auxiliary perturbation theory (ADPT), and to carry out calculations with electron propagator theory (EPT). 68 In this paper, we present the first applications of the APMO-MOLPRO interface.…”
Section: Introductionmentioning
confidence: 99%