Mark A. Kasevich
Stanford University
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Featured researches published by Mark A. Kasevich.
Optics Letters | 2002
G. T. Foster; J. B. Fixler; J. M. McGuirk; Mark A. Kasevich
We present a method of analysis involving ellipse-specific fitting of sinusoidally coupled data from two gravimeters in a gradiometer configuration. This method permits rapid extraction of induced gradient phase shifts in the presence of common-mode vibrational phase noise. Gravity gradients can be accurately measured in the presence of large vibrational accelerations.
Physical Review A | 2007
John K. Stockton; Xinan Wu; Mark A. Kasevich
We apply Bayesian logic to optimally estimate the differential phase in a discrete-time, dual-interferometer measurement. This method is particularly relevant to the case of a gravity gradiometer, where the gravity gradient between cold-atom fountain interferometers can be estimated from the differential phase, despite the presence of large common phase (acceleration) fluctuations. Given an accurate model, the bias-free algorithm we present is optimal and leverages experimental knowledge of the system noise, classical or quantum, to outperform other typical estimators, including ellipse-fitting techniques.
Physical Review Letters | 2006
Peter Hommelhoff; Y. Sortais; Anoush Aghajani-Talesh; Mark A. Kasevich
We report a source of free electron pulses based on a field emission tip irradiated by a low-power femtosecond laser. The electron pulses are shorter than 70 fs and originate from a tip with an emission area diameter down to 2 nm. Depending on the operating regime we observe either photofield emission or optical field emission with up to 200 electrons per pulse at a repetition rate of 1 GHz. This pulsed electron emitter, triggered by a femtosecond oscillator, could serve as an efficient source for time-resolved electron interferometry, for time-resolved nanometric imaging and for synchrotrons.
Physical Review A | 2002
J. M. McGuirk; G. T. Foster; J. B. Fixler; Mike Snadden; Mark A. Kasevich
We report the demonstration of a sensitive absolute-gravity gradiometer based on light-pulse atom-interference techniques. The gradiometer consists of two absolute accelerometers operated in a differential mode. We report a differential acceleration sensitivity of
Applied Physics B | 1992
Mark A. Kasevich; Steven Chu
4\ifmmode\times\else\texttimes\fi{}{10}^{\ensuremath{-}9}g/{\mathrm{Hz}}^{1/2}
Classical and Quantum Gravity | 2000
T L Gustavson; A Landragin; Mark A. Kasevich
and an inferred differential acceleration accuracy of less than
Physical Review Letters | 2006
Peter Hommelhoff; Catherine Kealhofer; Mark A. Kasevich
{10}^{\ensuremath{-}9}g.
Physical Review Letters | 2013
Susannah Dickerson; Jason M. Hogan; Alex Sugarbaker; David M. S. Johnson; Mark A. Kasevich
This corresponds to a gravity-gradient sensitivity of
Physical Review D | 2008
Savas Dimopoulos; Peter W. Graham; Jason M. Hogan; Mark A. Kasevich; Surjeet Rajendran
4E/{\mathrm{Hz}}^{1/2}
Optics Letters | 1990
Mark A. Kasevich; David S. Weiss; Steven Chu