1968
DOI: 10.1007/bf01379802
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Die differentiellen Anregungsfunktionen dern+2-Zustände von Helium

Abstract: Energy and angular dependences for the electron impact excitation of the Helium 2 3S, 2 1S, 2 3p, and 2 1p states have been measured using monochromatic (0.05 eV) electrons in the energy range from 19 to 23 eV and for scattering angles ranging from 0 to 110 ~ The structures near the 2 3S-threshold have been analyzed in terms of resonant and non resonant i.e. direct scattering phase shifts. The first peak in this excitation function at 19.95 eV is mostly due to the rapid change with collision energy of the dire… Show more

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Cited by 73 publications
(6 citation statements)
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“…In order to test our procedures, we have investigated the (1s2s 2 ) 2 S resonances of Li and He Ϫ , two three-electron atomic systems that closely resemble the collisional complex under consideration here: the He Ϫ resonance involves the same open shell 1s He orbital, and Li represents the united atom limit of He*(2s 3 S) ϩ H. Both cases have been treated previously by various theoretical methods [39][40][41][42][43][44][45] and comparison can be made with precise measurements of the resonance energies [46][47][48][49][50][51][52] and, in the case of He Ϫ , also with experimental data for the width. [46][47][48][49] As pointed out by Davis and Chung, 45 the proper account of electron correlation is essential for accurate results for the widths of these 2 S atomic resonances. A basis of 13s,7p,3d Gaussian functions, comparable to that used for He*ϩH, appeared to give converged results, once sufficiently diffuse functions had been included ͑to describe properly the continuum and the correlation in the resonance state͒.…”
Section: Application To Atomic Resonancesmentioning
confidence: 99%
“…In order to test our procedures, we have investigated the (1s2s 2 ) 2 S resonances of Li and He Ϫ , two three-electron atomic systems that closely resemble the collisional complex under consideration here: the He Ϫ resonance involves the same open shell 1s He orbital, and Li represents the united atom limit of He*(2s 3 S) ϩ H. Both cases have been treated previously by various theoretical methods [39][40][41][42][43][44][45] and comparison can be made with precise measurements of the resonance energies [46][47][48][49][50][51][52] and, in the case of He Ϫ , also with experimental data for the width. [46][47][48][49] As pointed out by Davis and Chung, 45 the proper account of electron correlation is essential for accurate results for the widths of these 2 S atomic resonances. A basis of 13s,7p,3d Gaussian functions, comparable to that used for He*ϩH, appeared to give converged results, once sufficiently diffuse functions had been included ͑to describe properly the continuum and the correlation in the resonance state͒.…”
Section: Application To Atomic Resonancesmentioning
confidence: 99%
“…(1), and Eq. (3) with & =2 for all higher terms. The lack of dependence on the formulation was checked by also using p~f rom Eq.…”
Section: Datamentioning
confidence: 99%
“…At present, while several measurements of integral cross sections for exciting the 2 1 P state have been reported [8]- [11], very few measurements of the differential cross sections for excitation of the n = 2 states below 60 eV have been made. Ehrhardt and coworkers [12]-[13] obtained relative differential cross sections near the threshold of these states which gave insight into the resonant processes which dominate these cross sections in this region. In pioneering work, Trajmar and coworkers [14]- [16] measured differential cross sections for these states between 26 eV and 55 eV up to a 700 scattering angle and placed them on an absolute scale by normalization to the optically measured 2 1P integral cross sections of Jobe and St. John [8].…”
Section: Classificationmentioning
confidence: 99%