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9
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0011614286
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For a particle possessing intrinsic spin, however, a Lagrangian was proposed by A.P. Balachandran, G. Marmo, B.S. Skagerstam, and A. Stern, Phys. Lett. 89B, 199 (1980).
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(1980)
Phys. Lett.
, vol.89 B
, pp. 199
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Balachandran, A.P.1
Marmo, G.2
Skagerstam, B.S.3
Stern, A.4
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10
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85008330882
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N.Y.
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Lagrangian approach has also been used to study dynamics of polarized media by I. Bailey and W. Israel, Ann. Phys. (N.Y.) 130, 188 (1980)
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(1980)
Ann. Phys.
, vol.130
, pp. 188
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Bailey, I.1
Israel, W.2
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11
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0002179775
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and for motion of spinning particles in external electromagnetic and gravitational fields by K. Yee and M. Bander, Phys. Rev. D 48, 2797 (1993).
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(1993)
Phys. Rev. D
, vol.48
, pp. 2797
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Yee, K.1
Bander, M.2
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12
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24844432240
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But the present paper obtains an action principle for all multipoles, not just spin. The problem of multipole couplings has also been addressed using 1 PN formalism, T. Damour et al., Phys. Rev. D ibid. 47, 3124 (1993).
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(1993)
Phys. Rev. D
, vol.47
, pp. 3124
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Damour, T.1
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15
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33845693480
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Quantum Coherence and Reality, Columbia, South Carolina, edited by J. S. Anandan and J. L. Safko (World Scientific, Singapore, 1994)
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J. Anandan, in Quantum Coherence and Reality, Proceedings of the Conference on Fundamental Aspects of Quantum Theory, Columbia, South Carolina, 1992, edited by J. S. Anandan and J. L. Safko (World Scientific, Singapore, 1994);
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(1992)
Proceedings of the Conference on Fundamental Aspects of Quantum Theory
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Anandan, J.1
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20
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0348015801
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Proceedings of first IUCAA meeting on the interface of gravitational and quantum realms
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edited by D.V. Ahluwalia and N.K. Dadhich
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For a recent work in this field, see the Proceedings of First IUCAA Meeting on the Interface of Gravitational and Quantum Realms, edited by D.V. Ahluwalia and N.K. Dadhich [Mod. Phys. Lett. A 17, 899 (2002)].
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(2002)
Mod. Phys. Lett. A
, vol.17
, pp. 899
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22
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0004241917
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edited by P. R. Berman (Academic, New York)
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Atom Interferometry, edited by P. R. Berman (Academic, New York, 1997).
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(1997)
Atom Interferometry
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27
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33845690556
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See Eq. (8.31) in Ref. [8]
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See Eq. (8.31) in Ref. [8].
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28
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33845711880
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note
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3, which would be fine. However, if one wishes to go to higher multipole expansion, one would have to include the second-order term in the metric perturbation.
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29
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85107713241
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note
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v.
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