4.7 Article

GRAVITATIONALLY INDUCED DENSITY WAKE OF A CIRCULARLY ORBITING OBJECT AS AN INTERPRETATIVE FRAMEWORK OF UBIQUITOUS SPIRALS AND ARCS

Journal

ASTROPHYSICAL JOURNAL
Volume 739, Issue 2, Pages -

Publisher

IOP PUBLISHING LTD
DOI: 10.1088/0004-637X/739/2/102

Keywords

hydrodynamics; ISM: general; waves

Funding

  1. Theoretical Institute for Advanced Research in Astrophysics (TIARA) in the Academia Sinica Institute of Astronomy and Astrophysics (ASIAA)
  2. DOE

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An orbiting object in a gas-rich environment creates a gravitational density wake containing information about the object and its orbit. Using linear perturbation theory, we analyze the observable properties of the gravitational wake due to the object circularly moving in a static homogeneous gaseous medium, in order to derive the Bondi accretion radius r(B), the orbital distance r(p), and the Mach number M-p of the object. Supersonic motion, producing a wake of spiral-onion shell structure, exhibits a single-armed Archimedes spiral and two-centered circular arcs with respect to the line of sight. The pitch angle, arm width, and spacing of the spiral pattern are entirely determined by the orbital distance r(p) and Mach number M-p of the object. The arm-interarm density contrast is proportional to r(B), decreasing as a function of distance with a power index of -1. The background density distribution is globally changed from initially uniform to centrally concentrated. The vertical structure of the wake is manifested as circular arcs with the center at the object location. The angular extent of the arcs is determined by the Mach number M-p of the object motion. Diagnostic probes of nonlinear wakes such as a detached bow shock, the absence of the definite inner arm boundary, the presence of turbulent low-density eddies, and elongated shapes of arcs are explained in the extension of the linear analysis. The density enhancement at the center is always r(B)/r(p) independent of the nonlinearity, suggesting that massive objects can substantially modify the background distribution.

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