2014
DOI: 10.1063/1.4891619
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Dry demagnetization cryostat for sub-millikelvin helium experiments: Refrigeration and thermometry

Abstract: We demonstrate successful "dry" refrigeration of quantum fluids down to T = 0.16 mK by using copper nuclear demagnetization stage that is pre-cooled by a pulse-tube-based dilution refrigerator. This type of refrigeration delivers a flexible and simple sub-mK solution to a variety of needs including experiments with superfluid 3 He. Our central design principle was to eliminate relative vibrations between the high-field magnet and the nuclear refrigeration stage, which resulted in the minimum heat leak of Q = 4… Show more

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Cited by 37 publications
(40 citation statements)
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“…The difference between the measurements is negligible and the red solid line shows the expected Lorentzian lineshape for a driven damped harmonic oscillator in a fluid [10] Here f 0 is the vacuum frequency of the oscillator, and γ = γ 2 + iγ 1 describes the complex drag force, where the real component γ 2 corresponds to the dissipative drag forces, and the non-dissipative imaginary component γ 1 arises from the backflow of fluid around the oscillator and the mass enhancement due to the normal component clamped around the oscillator. The least-squares fit yields a resonance width of f 2 = γ 2 /2π = 8.3 Hz, and resonance frequency of 11597.6 Hz in superfluid 4 He at 1.45 K. The fork constants deduced from the resonance curves are (9.12 ± 0.02) × 10 −8 N V −1 and (9.04 ± 0.03) × 10 −8 N V −1 correspondingly for SR830 and MLA measurements. The non-zero quadrature component at resonance frequency is due to the intrinsic capacitance of the fork and can be used to verify that the current amplifier and our electronic circuit are working as expected even in the absence of the resonance.…”
Section: Resultsmentioning
confidence: 99%
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“…The difference between the measurements is negligible and the red solid line shows the expected Lorentzian lineshape for a driven damped harmonic oscillator in a fluid [10] Here f 0 is the vacuum frequency of the oscillator, and γ = γ 2 + iγ 1 describes the complex drag force, where the real component γ 2 corresponds to the dissipative drag forces, and the non-dissipative imaginary component γ 1 arises from the backflow of fluid around the oscillator and the mass enhancement due to the normal component clamped around the oscillator. The least-squares fit yields a resonance width of f 2 = γ 2 /2π = 8.3 Hz, and resonance frequency of 11597.6 Hz in superfluid 4 He at 1.45 K. The fork constants deduced from the resonance curves are (9.12 ± 0.02) × 10 −8 N V −1 and (9.04 ± 0.03) × 10 −8 N V −1 correspondingly for SR830 and MLA measurements. The non-zero quadrature component at resonance frequency is due to the intrinsic capacitance of the fork and can be used to verify that the current amplifier and our electronic circuit are working as expected even in the absence of the resonance.…”
Section: Resultsmentioning
confidence: 99%
“…After the cryostat was filled with 4 He and left to settle for a period of about 20 minutes, the temperature of the cryostat was reduced from 4.2 K down to the base temperature of about 1.5 K by pumping the helium bath over a period of approximately 3-4 h. The frequency response of the 12 kHz tuning fork near resonance was measured continually during cooling by alternating between the conventional lock-in technique using the SR830 and the multifrequency mode using the MLA. Figure 2 shows the frequency dependence of the 12 kHz fork response normalised by the excitation voltage at the base temperature of the cryostat, 1.45 K at saturated vapour pressure.…”
Section: Resultsmentioning
confidence: 99%
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