2020
DOI: 10.1063/1.5139256
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Electrical excitation and charge-state conversion of silicon vacancy color centers in single-crystal diamond membranes

Abstract: The silicon-vacancy (SiV) color center in diamond has recently emerged as a promising qubit for quantum photonics. However, the electrical control and excitation of the SiV centers are challenging due to the low density of free carriers in doped diamond. Here, we realize electrical excitation of SiV centers in a single-crystal diamond membrane, which is promising for scalable photonic architectures. We further demonstrate electrical switching of the charge states of the SiV centers by applying a forward bias v… Show more

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Cited by 16 publications
(21 citation statements)
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“…The charge state of the color center at position ( x , y ) is determined by the position of the Fermi level at point ( x , y ) with respect to the energy level of the ground state of the color center (Fig. 6 a, b) [ 52 56 ]. The occupation of the (− 1) charge state in a single-electron approximation is given by [ 52 ]: where g 0 and g 1 are the degeneracy factors of the (0) and (− 1) charge states, respectively, F is the Fermi level in 4H-SiC in the vicinity of the color center, E − ground is the ground level of the color center in the (− 1) charge state, and kT is the thermal energy.…”
Section: Resultsmentioning
confidence: 99%
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“…The charge state of the color center at position ( x , y ) is determined by the position of the Fermi level at point ( x , y ) with respect to the energy level of the ground state of the color center (Fig. 6 a, b) [ 52 56 ]. The occupation of the (− 1) charge state in a single-electron approximation is given by [ 52 ]: where g 0 and g 1 are the degeneracy factors of the (0) and (− 1) charge states, respectively, F is the Fermi level in 4H-SiC in the vicinity of the color center, E − ground is the ground level of the color center in the (− 1) charge state, and kT is the thermal energy.…”
Section: Resultsmentioning
confidence: 99%
“…The charge state of the color center at position (x, y) is determined by the position of the Fermi level at point (x, y) with respect to the energy level of the ground state of the color center (Fig. 6a, b) [52][53][54][55][56]. The occupation of the (− 1) charge state in a single-electron approximation is given by [52]:…”
Section: Charge States Of the Color Centermentioning
confidence: 99%
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“…The unique properties of diamond such as a superior thermal conductivity, a high index of refraction, an ultrawide transparency window and negligible birefringence [1][2][3] have made this material a promising platform for nanophotonics both in the classical [4][5][6][7] and quantum regimes [8][9][10][11][12][13][14]. Additionally, with its relatively high third-order nonlinear susceptibility (χ (3) ), diamond is an appealing candidate for integrated nonlinear devices.…”
mentioning
confidence: 99%