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In Newtonian gravitational theory, a tidal Love number relates the mass multipole moment created by tidal forces on a spherical body to the applied tidal field.
A. E. H. Love, Some problems of geodynamics
1911
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1915
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R. A. Brooker and T. W. Olle, Apsidal-motion constants for polytropic models
1955
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K. S. Thorne and A. Campolattaro, Non-radial pulsation of general relativistic stellar models. I. Analytical analysis for l ≥ 2 l\geq 2
1967
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K. S. Thorne and J. B. Hartle, Laws of motion and precession for black holes and other bodies
1985
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X.-H. Zhang, Higher-order corrections to the laws of motion and precession for black holes and other bodies
1985
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X.-H. Zhang, Multipole expansions of the general-relativistic gravitational field of the external universe
1986
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W.-M. Suen, Distorted black holes in terms of multipole moments
1986
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T. Damour, M. Soffel, and C. Xu, General-relativistic celestial mechanics. II. Translational equations of motion
1992
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C. D. Murray and S. F. Dermott, Solar System Dynamics
1999
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W. H. Press, S. A. Teukolsky, W. T. Vetterling, and B. P. Flannery, Numerical recipes in C++: The Art of Scientific Computing
2002
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E. Poisson, Metric of a tidally distorted, nonrotating black hole
2005
H. Fang and G. Lovelace, Tidal coupling of a Schwarzschild black hole and circularly orbiting moon
2005
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K. Martel and E. Poisson, Gravitational perturbations of the Schwarzschild spacetime: A practical covariant and gauge-invariant formalism
2005
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M. Favata, Are neutron stars crushed? Gravitomagnetic tidal fields as a mechanism for binary-induced collapse
2006
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B. Preston and E. Poisson, A light-cone gauge for black-hole perturbation theory
2006
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T. Hinderer, Tidal Love numbers of neutron stars
2009
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2009
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