Bulletin of the American Physical Society

Tune-out wavelength for the $\mathbf{1s2s\;^3S - 1s3p\;^3P}$ transition of helium: relativistic effects

G. W. F. Drake, Jacob Manalo

Published Jun 6, 2017• 0 citations

OpenAlex

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Bulletin of the American Physical Society

Tune-out wavelength for the $\mathbf{1s2s\;^3S - 1s3p\;^3P}$ transition of helium: relativistic effectsTune-out wavelength for the $\mathbf{1s2s\;^3S - 1s3p\;^3P}$ transition of helium: relativistic effects

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Published Jun 6, 2017• 0 citations

OpenAlex

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The six longest tune-out wavelengths for the He( $1s2s{\phantom{\rule{4pt}{0ex}}}^{3}{S}_{1}^{e}$ ) metastable state are determined by explicit calculation. The tune-out wavelength at 413.02 nm is expected to be sensitive to finite mass, relativistic, and quantum electrodynamic effects upon the transition matrix elements and its measurement would provide a nonenergy test of fundamental atomic structure theory.The six longest tune-out wavelengths for the He($1s2s{\phantom{\rule{4pt}{0ex}}}^{3}{S}_{1}^{e}$) metastable state are determined by explicit calculation. The tune-out wavelength at 413.02 nm is expected to be sensitive to finite mass, relativistic, and quantum electrodynamic effects upon the transition matrix elements and its measurement would provide a nonenergy test of fundamental atomic structure theory.

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A series of magic wavelengths for the forbidden transition of $2{\phantom{\rule{0.16em}{0ex}}}^{3}{S}_{1}\ensuremath{\rightarrow}2{\phantom{\rule{0.16em}{0ex}}}^{1}{P}_{1}$ in helium are determined by performing large-scale full relativistic configuration interaction calculations based on Dirac-Coulomb-Breit Hamiltonian with the mass shift operator included. QED corrections to magic wavelengths are taken into account by using the perturbation theory in nonrelativistic configuration interaction calculations. The 1335.55(2)-nm magic wavelength for the $2{\phantom{\rule{0.16em}{0ex}}}^{3}{S}_{1}(M=\ifmmode\pm\else\textpm\fi{}1)\ensuremath{\rightarrow}2{\phantom{\rule{0.16em}{0ex}}}^{1}{P}_{1}(M=0)$ transition is found to be sensitive to the finite nuclear mass, relativistic, and QED effects, and its measurement might provide a test of atomic structure theory.A series of magic wavelengths for the forbidden transition of $2{\phantom{\rule{0.16em}{0ex}}}^{3}{S}_{1}\ensuremath{\rightarrow}2{\phantom{\rule{0.16em}{0ex}}}^{1}{P}_{1}$ in helium are determined by performing large-scale full relativistic configuration interaction calculations based on Dirac-Coulomb-Breit Hamiltonian with the mass shift operator included. QED corrections to magic wavelengths are taken into account by using the perturbation theory in nonrelativistic configuration interaction calculations. The 1335.55(2)-nm magic wavelength for the $2{\phantom{\rule{0.16em}{0ex}}}^{3}{S}_{1}(M=\ifmmode\pm\else\textpm\fi{}1)\ensuremath{\rightarrow}2{\phantom{\rule{0.16em}{0ex}}}^{1}{P}_{1}(M=0)$ transition is found to be sensitive to the finite nuclear mass, relativistic, and QED effects, and its measurement might provide a test of atomic structure theory.

Physical Review AMar 9, 20219 citations

Tune-out wavelength for the

\mathbf{1s2s\;^3S - 1s3p\;^3P}

transition of helium: relativistic effects

Accurate calculation of the 413 nm tune-out wavelength for 2

^{\mathrm{3}}

_{\mathrm{1}}

state of helium

Tune-out Wavelength of

\mathbf{^{4}}

He for the

\mathbf{1s2s}

\mathbf{^{3}}

S -

\mathbf{1s3p}

\mathbf{^{3}}

P Transition

Hyperfine Suppression of a

2\;^3

_1

3\;^3

_1

Radiative Transition in Helium

The six longest tune-out wavelengths for the He(

1s2s{\phantom{\rule{4pt}{0ex}}}^{3}{S}_{1}^{e}

) metastable state are determined by explicit calculation. The tune-out wavelength at 413.02 nm is expected to be sensitive to finite mass, relativistic, and quantum electrodynamic effects upon the transition matrix elements and its measurement would provide a nonenergy test of fundamental atomic structure theory.