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原子干涉条纹与重力加速度测量精度的关系 被引量:5

The Relation Between the Atom Interference Fringe and the Measurement Precision of Gravity
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摘要 从薛定谔方程出发,研究了拉曼脉冲激光与冷原子的相互作用,得出了作用后的密度矩阵方程。利用原子传输矩阵,得出原子在重力场中的各个位置和速度随时间的变化关系。结合原子密度矩阵和原子传输矩阵,得到了原子能态布居与重力加速度的严格关系式。进一步详细讨论了拉曼脉冲有效拉比振荡频率对重力加速度测量精度的影响。 Based on the schrodinger equation, the interaction between the cold atom and Raman laser pulse is investigated, and the density matrix equation is obtained. The cloud location and velocity of atom under the influence of gravity is calculated by using ABCD propagation matrix for atom beam in space. Using density distribution matrix and propagation matrix of atom beam, the relation between the gravity and the population on the energy level of atom is derived. In the end, the influences of the effective Rabi oscillation frequency of Raman beams on the measurement precision of gravity is discussed in detailed.
出处 《光学学报》 EI CAS CSCD 北大核心 2009年第12期3541-3544,共4页 Acta Optica Sinica
基金 国家973计划(2006CB921403) 国家自然科学基金(10804097) 浙江大学紫金计划资助课题
关键词 量子光学 原子光学 原子干涉 矩阵方法 重力加速度 quantum optics atom optics atom interferometr matrix method gravity
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参考文献11

  • 1C. R. Hagen. Aharonov-bohm scattering of particles with spin [J]. Phys. Rev. Lett. , 1990, 64(5): 503-506.
  • 2M. V. Berry. Quantal phase factors accompanying adiabatic transformations[J]. Proc. Rev. Soc. London, Set. A, 1984, 392(1802): 45-57.
  • 3M. Kasevich, S. Chu. Measurement of the gravitational acceleration of an atom with a light-pulse atom interferometer[J]. Appl. Phys. B, 1992, 54(5): 321-332.
  • 4D. S. Weiss, B. C. Young, S. Chu. Precision measurement of h/mcs based on photon recoil using laser-cooled atoms and atomic interferometry[J]. Appl. Phys. B, 1994, 59(3) : 217-253.
  • 5A. Peters, K. Y. Chung, S. Chu. High precision gravity measurements using atom interferometry[J]. Metrologia, 2001, 38(1): 25-61.
  • 6J. M. McGuirk, G. T. Foster, J. B. Fixler et al.. Sensitive absolute-gravity gradiometry using atom interferometry [J]. Phys. Rev. A, 2002, 65(3): 033608.
  • 7N. Yu, J. M. Kohel, J. R. Kellogg et al.. Development of an atom-interferometer gravity gradiometer for gravity measurement fromspace[J]. Appl. Phys. B, 2006, 84(4): 647-652.
  • 8A. Peters, K. Y. Chung, S. Chu, Measurement of gravitational acceleration by dropping atoms [J]. Nature, 1999, 400 (6747) : 849-852.
  • 9P. Wolf, P. Tourrenc. Gravimetry using atom interferometers: some systematic effects [J]. Phys. Lett. A, 1999, 251(4): 241-246.
  • 10郑森林,林强.分析原子干涉仪的矩阵方法[J].光学学报,2005,25(6):860-864. 被引量:3

二级参考文献10

  • 1R. M. Godun, M. B. D'Arcy, G. S. Summy et al.. Prospects for atom interferometry[J]. Contemporary Physics, 2001, 42(2) : 77-95.
  • 2P. R. Berman. Atom Interferometry [M]. San Diego: Academic Press, 1997. 1-487.
  • 3O. Carnal, J. Mlynek. Young's double-slit experiment with atoms: A simple atom interferometer[J]. Phys. Rev. Lett.,1991, 66(21): 2689-2692.
  • 4Ch J. Borde. Atomic interferometry with internal state labelling[J]. Phys. Lett. (A), 1989, 140(1): 10-12.
  • 5A, Peters, K. Y. Chung, S. Chu. Measurement of gravitational acceleration by dropping atoms[J]. Nature, 1999, 400(6747) :849-852.
  • 6P. Wolf, Ph Tourrenc. Gravimetry using atom interferometers:some systematic effects[J]. Phys. Lett. (A), 1999, 251 (4) :241 -246.
  • 7Ch J. Borde. Theoretical tools for atom optics and interferometry[J]. C. R. Acad. Sci. Paris., 2001, 2(4): 509-530.
  • 8J. M. McGuirk, G. T. Foster, J. B. Fixler et al.. Sensitive absolute-gravity gradiometry using atom interferometry [J].Phys. Rev. (A), 2002, 65(3): 033608.
  • 9徐信业,王育竹.多普勒型原子干涉仪的理论探讨[J].物理学报,1997,46(6):1062-1072. 被引量:3
  • 10郭红,彭金生.原子相干对里德伯原子稳定性的影响[J].光学学报,2001,21(4):410-413. 被引量:1

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