848 research outputs found
Depolarization canals and interstellar turbulence
Recent radio polarization observations have revealed a plethora of unexpected
features in the polarized Galactic radio background that arise from propagation
effects in the random (turbulent) interstellar medium. The canals are
especially striking among them, a random network of very dark, narrow regions
clearly visible in many directions against a bright polarized Galactic
synchrotron background. There are no obvious physical structures in the ISM
that may have caused the canals, and so they have been called Faraday ghosts.
They evidently carry information about interstellar turbulence but only now is
it becoming clear how this information can be extracted. Two theories for the
origin of the canals have been proposed; both attribute the canals to Faraday
rotation, but one invokes strong gradients in Faraday rotation in the sky plane
(specifically, in a foreground Faraday screen) and the other only relies on
line-of-sight effects (differential Faraday rotation). In this review we
discuss the physical nature of the canals and how they can be used to explore
statistical properties of interstellar turbulence. This opens studies of
magnetized interstellar turbulence to new methods of analysis, such as contour
statistics and related techniques of computational geometry and topology. In
particular, we can hope to measure such elusive quantities as the Taylor
microscale and the effective magnetic Reynolds number of interstellar MHD
turbulence.Comment: 20 pages, 8 figures. Contribution to the proceedings of the
conference 'Polarization 2005', September 12 to 15, Orsay, France. Replaced
one figure, changed three figure caption
Canals in Milky Way radio polarization maps
Narrow depolarized canals are common in maps of the polarized synchrotron
emission of the Milky Way. Two physical effects that can produce these canals
have been identified: the presence of Faraday rotation measure (\RM)
gradients in a foreground screen and the cumulative cancellation of
polarization known as differential Faraday rotation. We show that the behaviour
of the Stokes parameters and in the vicinity of a canal can be used to
identify its origin. In the case of canals produced by a Faraday screen we
demonstrate that, if the polarization angle changes by 90\degr across the
canal, as is observed in all fields to-date, the gradients in \RM must be
discontinuous. Shocks are an obvious source of such discontinuities and we
derive a relation of the expected mean separation of canals to the abundance
and Mach number of supernova driven shocks, and compare this with recent
observations by \citet{Haverkorn03}. We also predict the existence of less
common canals with polarization angle changes other than 90\degr.
Differential Faraday rotation can produce canals in a uniform magneto-ionic
medium, but as the emitting layer becomes less uniform the canals will
disappear. We show that for moderate differences in emissivity in a two-layer
medium, of up to 1/2, and for Faraday depth fluctuations of standard deviation
, canals produced by differential rotation will still
be visible.Comment: Accepted for publication in MNRAS Letters. 5 pages, 3 figure
Why coronal mass ejections are necessary for the dynamo
Large scale dynamo-generated fields are a combination of interlocked poloidal
and toroidal fields. Such fields possess magnetic helicity that needs to be
regenerated and destroyed during each cycle. A number of numerical experiments
now suggests that stars may do this by shedding magnetic helicity. In addition
to plain bulk motions, a favorite mechanism involves magnetic helicity flux
along lines of constant rotation. We also know that the sun does shed the
required amount of magnetic helicity mostly in the form of coronal mass
ejections. Solar-like stars without cycles do not face such strong constraints
imposed by magnetic helicity evolution and may not display coronal activity to
that same extent. I discuss the evidence leading to this line of argument. In
particular, I discuss simulations showing the generation of strong mean
toroidal fields provided the outer boundary condition is left open so as to
allow magnetic helicity to escape. Control experiments with closed boundaries
do not produce strong mean fields.Comment: 2 pages, 2 figures, to appear in Highlights of Astronomy, ed. K. G.
Strassmeier & A. Kosovichev, Astron. Soc. Pac. Conf. Se
Magnetic Spiral Arms and Galactic Outflows
Galactic magnetic arms have been observed between the gaseous arms of some
spiral galaxies; their origin remains unclear. We suggest that magnetic spiral
arms can be naturally generated in the interarm regions because the galactic
fountain flow or wind is likely to be weaker there than in the arms. Galactic
outflows lead to two countervailing effects: removal of small-scale magnetic
helicity, which helps to avert catastrophic quenching of the dynamo, and
advection of the large-scale magnetic field, which suppresses dynamo action.
For realistic galactic parameters, the net consequence of outflows being
stronger in the gaseous arms is higher saturation large-scale field strengths
in the interarm regions as compared to in the arms. By incorporating rather
realistic models of spiral structure and evolution into our dynamo models, an
interlaced pattern of magnetic and gaseous arms can be produced.Comment: 5 pages, 4 figures, version accepted by MNRAS Letter
Asymptotic Solutions for Mean-Field Slab Dynamos
We discuss asymptotic solutions of the kinematic -dynamo in a
thin disc (slab). Focusing upon the strong dynamo regime, in which the dynamo
number satisfies , we resolve uncertainties in the earlier
treatments and conclude that some of the simplifications that have been made in
previous studies are questionable. Comparing numerical solutions with
asymptotic results obtained for and we find that the
asymptotic solutions give a reasonably accurate description of the dynamo even
far beyond their formal ranges of applicability. Indeed, our results suggest a
simple analytical expression for the growth rate of the mean magnetic field
that remains accurate in the range (which is appropriate for
dynamos in spiral galaxies and accretion discs). Finally, we analyse the role
of various terms in the dynamo equations to clarify the fine details of the
dynamo process.Comment: "This is an Author's Original Manuscript of an article submitted for
consideration in Geophysical and Astrophysical Fluid Dynamics [copyright
Taylor & Francis]; Geophysical and Astrophysical Fluid Dynamics is available
online at http://www.tandfonline.com/gafd
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