29 research outputs found

    Second harmonic generation at 399 nm resonant on the 1S0βˆ’1P1^{1}S_{0}-^{1}P_{1} transition of ytterbium using a periodically poled LiNbO3_{3} waveguide

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    We demonstrate a compact and robust method for generating a 399-nm light resonant on the 1S0βˆ’1P1^{1}S_{0}-^{1}P_{1} transition in ytterbium using a single-pass periodically poled LiNbO3_{3} waveguide for second harmonic generation (SHG). The obtained output power at 399 nm was 25 mW when a 798-nm fundamental power of 380 mW was coupled to the waveguide. We observed no degradation of the SHG power for 13 hours with a low power of 6 mW. The obtained SHG light has been used as a seed light for injection locking, which provides sufficient power for laser cooling ytterbium

    A frequency-stabilized light source at 399 nm using an Yb hollow-cathode lamp

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    We demonstrate a diode laser system operating at 399 nm that is stabilized to the 6s2Β 1S0βˆ’6s6pΒ 1P1{\rm 6s^{2}\ {^1}S_{0} - 6s6p\ {^1}P_{1}} electric dipole transition in ytterbium (Yb) atoms in a hollow-cathode lamp. The frequency stability of the laser reached 1.1Γ—10βˆ’111.1 \times 10^{-11} at an averaging time of $\tau = 1\ \mathrm{s}.Weperformedanabsolutefrequencymeasurementusinganopticalfrequencycombanddeterminedthattheabsolutefrequencyofthelaserstabilizedtothe. We performed an absolute frequency measurement using an optical frequency comb and determined that the absolute frequency of the laser stabilized to the {\rm {^1}S_{0} - {^1}P_{1}}transitionin transition in ^{174}\mathrm{Yb}$ was 751 526 522.26(9) MHz. We also investigated several systematic frequency shifts while changing some of the light source parameters and measured several isotope shifts. The measured laser frequency will provide useful information regarding the practical use of the frequency-stabilized light source at 399 nm.Comment: 14 pages, 6 figures, 1 tabl

    Spectroscopy and frequency measurement of the 87^{87}Sr clock transition by laser linewidth transfer using an optical frequency comb

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    We perform spectroscopic observations of the 698-nm clock transition in 87^{87}Sr confined in an optical lattice using a laser linewidth transfer technique. A narrow-linewidth laser interrogating the clock transition is prepared by transferring the linewidth of a master laser (1064 nm) to that of a slave laser (698 nm) with a high-speed controllable fiber-based frequency comb. The Fourier-limited spectrum is observed for an 80-ms interrogating pulse. We determine that the absolute frequency of the 5s2^{2} 1^{1}S0_{0} - 5s5p 3^{3}P0_{0} clock transition in 87^{87}Sr is 429 228 004 229 872.0 (1.6) Hz referenced to the SI second.Comment: 5 pages, 4 figure

    Uncertainty evaluation of an 171^{171}Yb optical lattice clock at NMIJ

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    We report an uncertainty evaluation of an 171^{171}Yb optical lattice clock with a total fractional uncertainty of 3.6Γ—10βˆ’163.6\times10^{-16}, which is mainly limited by the lattice-induced light shift and the blackbody radiation shift. Our evaluation of the lattice-induced light shift, the density shift, and the second-order Zeeman shift is based on an interleaved measurement where we measure the frequency shift using the alternating stabilization of a clock laser to the \mathrm{6s^{2}\,^{1}S_{0}-6s6p\,^{3}P_{0}} clock transition with two different experimental parameters. In the present evaluation, the uncertainties of two sensitivity coefficients for the lattice-induced hyperpolarizability shift dd incorporated in a widely-used light shift model by RIKEN and the second-order Zeeman shift aZa_{\mathrm{Z}} are improved compared with the uncertainties of previous coefficients. The hyperpolarizability coefficient dd is determined by investigating the trap potential depth and the light shifts at the lattice frequencies near the two-photon transitions 6s6p3P0βˆ’6s8p3P0\mathrm{6s6p^{3}P_{0}-6s8p^{3}P_{0}}, 6s8p3P2\mathrm{6s8p^{3}P_{2}}, and 6s5f3F2\mathrm{6s5f^{3}F_{2}}. The obtained values are d=βˆ’1.1(4)d=-1.1(4) ΞΌ\mathrm{\mu}Hz and aZ=βˆ’6.6(3)a_{\mathrm{Z}}=-6.6(3) Hz/mT2^{2}. These improved coefficients should reduce the total systematic uncertainties of Yb lattice clocks at other institutes

    A compact iodine-laser operating at 531 nm with stability at the 10βˆ’12^{-12} level and using a coin-sized laser module

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    We demonstrate a compact iodine-stabilized laser operating at 531 nm using a coin-sized light source consisting of a 1062-nm distributed-feedback diode laser and a frequency-doubling element. A hyperfine transition of molecular iodine is observed using the light source with saturated absorption spectroscopy. The light source is frequency stabilized to the observed iodine transition and achieves frequency stability at the 10βˆ’12^{-12} level. The absolute frequency of the compact laser stabilized to the a1a_{1} hyperfine component of the R(36)32βˆ’0R(36)32-0 transition is determined as 564 074 632 419(8)564\,074\,632\,419(8) kHz with a relative uncertainty of 1.4Γ—10βˆ’111.4\times10^{-11}. The iodine-stabilized laser can be used for various applications including interferometric measurements

    Absolute frequency measurements and hyperfine structures of the molecular iodine transitions at 578 nm

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    We report absolute frequency measurements of 81 hyperfine components of the rovibrational transitions of molecular iodine at 578 nm using the second harmonic generation of an 1156-nm external-cavity diode laser and a fiber-based optical frequency comb. The relative uncertainties of the measured absolute frequencies are typically 1.4Γ—10βˆ’111.4\times10^{-11}. Accurate hyperfine constants of four rovibrational transitions are obtained by fitting the measured hyperfine splittings to a four-term effective Hamiltonian including the electric quadrupole, spin-rotation, tensor spin-spin, and scalar spin-spin interactions. The observed transitions can be good frequency references at 578 nm, and are especially useful for research using atomic ytterbium since the transitions are close to the 1S0βˆ’3P0^{1}S_{0}-^{3}P_{0} clock transition of ytterbium

    Dual-Mode Operation of an Optical Lattice Clock Using Strontium and Ytterbium Atoms

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    We have developed an optical lattice clock that can operate in dual modes: a strontium (Sr) clock mode and an ytterbium (Yb) clock mode. Dual-mode operation of the Sr-Yb optical lattice clock is achieved by alternately cooling and trapping 87^{87}Sr and 171^{171}Yb atoms inside the vacuum chamber of the clock. Optical lattices for Sr and Yb atoms were arranged with horizontal and vertical configurations, respectively, resulting in a small distance of the order of 100 ΞΌ\mum between the trapped Sr and Yb atoms. The 1^{1}S0_{0}-3^{3}P0_{0} clock transitions in the trapped atoms were interrogated in turn and the clock lasers were stabilized to the transitions. We demonstrated the frequency ratio measurement of the Sr and Yb clock transitions by using the dual-mode operation of the Sr-Yb optical lattice clock. The dual-mode operation can reduce the uncertainty of the blackbody radiation shift in the frequency ratio measurement, because both Sr and Yb atoms share the same blackbody radiation.Comment: 6 pages,5 figure

    Frequency ratio measurement of 171Yb and 87Sr optical lattice clocks

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    The frequency ratio of the 1S0(F=1/2)-3P0(F=1/2) clock transition in 171Yb and the 1S0(F=9/2)-3P0(F=9/2) clock transition in 87Sr is measured by an optical-optical direct frequency link between two optical lattice clocks. We determined the ratio (\nu_{Yb}/\nu_{Sr}) to be 1.207 507 039 343 340 4(18) with a fractional uncertainty of 1.5x10^{-15}. The measurement uncertainty of the frequency ratio is smaller than that obtained from absolute frequency measurements using the International Atomic Time (TAI) link. The measured ratio agrees well with that derived from the absolute frequency measurement results obtained at NIST and JILA, Boulder, CO using their Cs-fountain clock. Our measurement enables the first international comparison of the frequency ratios of optical clocks, and we obtained a good agreement between the two measured ratios with an uncertainty smaller than the TAI link. The measured frequency ratio will be reported to the International Committee for Weights and Measures for a discussion related to the redefinition of the second.Comment: accepted for publication in Opt. Express. 8 pages, 3 figures, 1 tabl

    Improved frequency measurement of the 1S0^1S_{0}-3P0^3P_{0} clock transition in 87^{87}Sr using the Cs fountain clock at NMIJ as a transfer oscillator

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    We performed an absolute frequency measurement of the 1S0^1S_{0}-3P0^3P_{0} transition in 87^{87}Sr with a fractional uncertainty of 1.2Γ—10βˆ’151.2 \times 10^{-15}, which is less than one third that of our previous measurement. A caesium fountain atomic clock was used as a transfer oscillator to reduce the uncertainty of the link between a strontium optical lattice clock and the SI second. The absolute value of the transition frequency is 429 228 004 229 873.56(49) Hz.Comment: accepted for publication in Journal of the Physical Society of Japan, 7 pages, 2 figure

    Demonstration of the nearly continuous operation of an 171^{171}Yb optical lattice clock for half a year

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    Optical lattice clocks surpass primary Cs microwave clocks in frequency stability and accuracy, and are promising candidates for a redefinition of the second in the International System of Units (SI). However, the robustness of optical lattice clocks has not yet reached a level comparable to that of Cs fountain clocks which contribute to International Atomic Time (TAI) by the nearly continuous operation. In this paper, we report the long-term operation of an 171^{171}Yb optical lattice clock with a coverage of 80.3% for half a year including uptimes of 93.9% for the first 24 days and 92.6% for the last 35 days. This enables a nearly dead-time-free frequency comparison of the optical lattice clock with TAI over months, which provides a link to the SI second with an uncertainty of low 10βˆ’1610^{-16}. By using this link, the absolute frequency of the 1^{1}S0βˆ’3_{0}-^{3}P0_{0} clock transition of 171^{171}Yb is measured as 518 295 836 590 863.54(26) Hz with a fractional uncertainty of 5.0Γ—10βˆ’165.0\times10^{-16}. This value is in agreement with the recommended frequency of 171^{171}Yb as a secondary representation of the second
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