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万有引力常数G的精确测量(英文)

  • 罗俊 ,
  • 许厚泽
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  • 1. 华中科学技术大学物理系, 武汉 430074;
    2. 中国科学院测量与地球物理研究所, 武汉 430074
罗俊:在博士学习期间,在SCI收录期刊发表论文20篇,荣获2000年中国科学院院长奖学金特别奖。

收稿日期: 2002-12-22

  网络出版日期: 2003-05-10

Determination of Newtonian Gravitational Constant G with Swing Time Method

  • LUO Jun ,
  • HSU Houze
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  • 1. Department of Physics, Huazhong University of Science and Technology, Wuhan 430074, China;
    2. Institute of Geodesy and Geophysics, Chinese Academy of Sciences, Wuhan 430074, China

Received date: 2002-12-22

  Online published: 2003-05-10

Supported by

supported by the National Natural Science Foundation of China

摘要

采用长周期、高Q值的扭秤,并选择恒温、隔振、电磁屏蔽以及外界引力干扰小的实验环境,从而有效克服传统扭秤实验中扭丝的滞弹性和热弹性等影响,采用扭秤周期法在 105×10-6相对精度上测量万有引力常数G。为了进一步提高G的测量精度,还系统研究了精密扭秤实验的各种系统误差及其对G的影响

本文引用格式

罗俊 , 许厚泽 . 万有引力常数G的精确测量(英文)[J]. 中国科学院大学学报, 2003 , 20(3) : 368 -375 . DOI: 10.7523/j.issn.2095-6134.2003.3.018

Abstract

The Newtonian gravitational constant G is being determined with relative uncertainty of 105 parts per million by means of a high-Q torsion pendulum and the time-of-swing method, in which the period of the pendulum is altered by the presence of two 6.25 kg stainless steel cylinders.To improve the experimental precision, the properties and the systematic errors of the torsion pendulum have been studied in detail.The experimental results show that the uncertainty of G due to the fiber nonlinearity would be less than 1×10-6, the ambient temperature fluctuation with one degree would introduce a considerable uncertainty about 165 ×10-6 in the torsion spring constant

参考文献

[1] Chen Y T, Cook A H.Gravitational Experiments in the Laboratory.Cambridge :Cambridge University Press, 1993

[2] Schwarz J P, Robertson D S, Niebauer T M, Faller J E.Science,1998, 282:2230

[3] Cavendish H.Phil Trans R Soc, 1798, 88:467

[4] Gillies G T.Rep Prog Phys, 1997,60:151

[5] Boys C V.Phil Trans R Soc, 1895, A 186:1

[6] Braun C.Denkschritten der K Akad, D Wiss.Math U Naturwiss, 1897, 64:187

[7] Heyl P R.J Res Natl Bur Stand, 1930, 5:1243

[8] Heyl P R, Chrzanowski P.J Res Natl Bur Stand, 1942, 29:1

[9] Cohen E R, Taylor B N.Rev Mod Phys, 1987,59:1121

[10] Michaeli s W, Haars H, Augustin R.Metrologia, 1995, 32:267

[11] Fi zgerald M P, Armstrong T R.IEEE Trans Instrum Meas, 1995, 44:494

[12] Fi zgerald M P, Armst rong T R.Meas Sci Technol, 1999, 10:439

[13] Walesch H, Meyer H, Piel H, Schurr J.IEEE Trans Instrum Meas,1995, 44:491

[14] Kieinevob U, Meyer H, Schumacher A,Hartmann S,Meas Sci Technol, 1999, 10:492

[15] Karagioz O V, Izmailov V P.Meas Techniques,1996, 39:979

[16] Karagioz O V, Izmaylov V P, Gillies G T.Grav Cosmol, 1998, 4:239

[17] Bagley C H, Luther G G.Phys Rev Lett,1997, 78:3047

[18] Schurr J, Notting F, Kunding W.Phys Rev Lett, 1998, 80:1142

[19] Notting F,Schurr J, Kunding W.Meas Sci Technol, 1999, 10:487

[20] Luo J, Hu Z K, Fu X H, Fan S H, Tang M X.Phys Rev, 1999,D 59:042001

[21] Mohr P J, Taylr B N.Rev Mod Phys, 2000, 72:351

[22] Speake C C, Gillies G T.Z Naturf, 1987, A 42:663

[23] Poynt ing J H.Rroc Birrn Phil Soc, 1894, 9:1

[24] Mackenzie A S.The Laws of Gravitation Memories by Sir Isaac Newton, Pierre Bouguer and Henry Cavendish Together with Abstracts of other Important Memories.New York :American Book Company, 1990

[25] de Boer H.Experiments relating to the graviatational constant.In :B N Taylor, W D Phi llips, ed.Proc Ind Preci sion Measurement Conf.(Caitherssburg)(NBS Special Publ.no 617, Washington, DC :Dept of Commerce, 1981.561 ~ 572

[26] Gi llies G T.Met rologia, 1987, 24:1

[27] S H Fan, S C Wu, J Luo.Rev Sci Instrum, 1997, 68:3079

[28] Hu Z K, Luo J.Phys Lett A, 1998, 238:3

[29] Hu Z K, Luo J, Hsu H.Phys Lett A, 1999, 264:112

[30] Luo J, Hu Z K, Hsu H.Rev Sci Instrum,1999, 71:1524

[31] Newman R D, Bantel M K.Meas Sci Technol, 1999, 10:44

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