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Dive into the research topics where Michael Kurt Bantel is active.

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Featured researches published by Michael Kurt Bantel.


Journal of Alloys and Compounds | 2000

High precision measurement of torsion fiber internal friction at cryogenic temperatures

Michael Kurt Bantel; Riley Newman

Cryogenic torsion pendulums being developed for research in gravitational physics serve well for exceptionally accurate measurements of nonlinear and anelastic properties of torsion fibers at low temperature (77 K and 4.2 K) at low frequency (|0.01 Hz) in a pre-plastic regime of high shear strain (0.0001-0.003). The measurements use a torsion pendulum suspended by a thin fiber (typically|20 mm324 cm), oscillating with an amplitude of many revolutions. In a few oscillation cycles, oscillation amplitude and frequency may be 8 determined to better than one part in 10 , and harmonic deviations from simple harmonic motion (at 77 K) with fractional accuracy better 29 than 10 , enabling very accurate determination of the decrement, modulus defect, and hysteresis loop of the system as a function of oscillation amplitude.


Philosophical Transactions of the Royal Society A | 2014

A measurement of G with a cryogenic torsion pendulum

Riley Newman; Michael Kurt Bantel; Eric Berg; William D. Cross

A measurement of Newtons gravitational constant G has been made with a cryogenic torsion pendulum operating below 4 K in a dynamic mode in which G is determined from the change in torsional period when a field source mass is moved between two orientations. The source mass was a pair of copper rings that produced an extremely uniform gravitational field gradient, whereas the pendulum was a thin fused silica plate, a combination that minimized the measurements sensitivity to error in pendulum placement. The measurement was made using an as-drawn CuBe torsion fibre, a heat-treated CuBe fibre, and an as-drawn Al5056 fibre. The pendulum operated with a set of different large torsional amplitudes. The three fibres yielded high Q-values: 82 000, 120 000 and 164 000, minimizing experimental bias from fibre anelasticity. G-values found with the three fibres are, respectively: {6.67435(10),6.67408(15),6.67455(13)}×10−11 m3 kg−1 s−2, with corresponding uncertainties 14, 22 and 20 ppm. Relative to the CODATA2010 G-value, these are higher by 77, 37 and 107 ppm, respectively. The unweighted average of the three G-values, with the unweighted average of their uncertainties, is 6.67433(13)×10−11 m3 kg−1 s−2 (19 ppm).


conference on precision electromagnetic measurements | 1998

Measurements of torsion fiber anelastic properties in preparation for a new measurement of G

Michael Kurt Bantel; Riley Newman

We present results of measurements of anelastic properties of CuBe and Al5056 torsion fibers at low temperature, and discuss their implications for a planned measurement of G using a cryogenic torsion pendulum. It appears that anelastic behavior should not limit a G measurement at a level of a few ppm.


Measurement Science and Technology | 1999

On determining G using a cryogenic torsion pendulum

Riley Newman; Michael Kurt Bantel


Classical and Quantum Gravity | 2000

A cryogenic torsion pendulum: progress report

Michael Kurt Bantel; Riley Newman


Archive | 1999

Preparation for a Determination of G Using a Cryogenic Torsion Pendulum

Riley Newman; Michael Kurt Bantel


conference on precision electromagnetic measurements | 2008

Measuring the gravitational constant with a cryogenic torsion pendulum

Michael Kurt Bantel; Eric Berg; William D. Cross; Riley Newman


conference on precision electromagnetic measurements | 2004

Progress in the Measurement of the Gravitational Constant using a Cryogenic Torsion Pendulum

Eric Berg; Michael Kurt Bantel; Riley Newman


conference on precision electromagnetic measurements | 2002

A measurement of the gravitational constant using a cryogenic torsion pendulum

Michael Kurt Bantel; Eric Berg; Riley Newman


Archive | 2002

Determining the Gravitational Constant Using a Cryogenic Torsion Pendulum

Michael Kurt Bantel; Riley Newman

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Riley Newman

University of California

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Eric Berg

University of California

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