Mathematics – Dynamical Systems
Scientific paper
Jul 1993
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1993mnras.263...75m&link_type=abstract
Monthly Notices of the Royal Astronomical Society (ISSN 0035-8711), vol. 263, no. 1, p. 75-85.
Mathematics
Dynamical Systems
26
Drag, Dynamical Systems, Kinetic Friction, Mass Distribution, Stellar Motions, Celestial Mechanics, Energy Dissipation, Inhomogeneity, Velocity Distribution
Scientific paper
A formula is derived for the dynamical friction experienced by an object which is travelling in an arbitrary mass density field, assuming that the object's mass much exceeds that of a background particle, and that the background is stationary and is described by a global Maxwellian velocity distribution. This work extends a recent study which relates dynamical friction to the interaction of the object with background fluctuations in an infinite homogeneous medium. The new approach has some limitations, but it still provides a better estimate for the friction in nonhomogeneous media than does Chandrasekhar's formula. The drag no longer depends only on local background characteristics as in the homogeneous case, but is a function of the global structure of the entire mass density field. In contrast to Chandrasekhar's formula, the frictional force now turns out to depend also on the object's direction of motion with respect to gradients in the surrounding mass distribution.
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