A numerical study on magnetic polarity transition in an MHD dynamo model

Magnetic polarity transitions in a Takahashi-Matsushima-Honkura dynamo model are analyzed. Distinctive differences in behavior of the axisymmetric poloidal magnetic field are found among a polarity reversal and excursions, including short polarity events. At the beginning of magnetic polarity transitions, the magnetic field with the reversed polarity is generated by anti-cyclonic convection columns deep within the outer core. In the case of excursion, it is soon advected by the radial flow toward a shallow interior of the core, and the transition can be detected at the core surface. However, the same process retrieves the original polarity from the deep interior, and the reversed field eventually vanishes. In the case of polarity reversal, on the other hand, the reversed polarity field is persistently generated deep within the core. It is then advected toward a shallow interior of the core, while the generation process of the reversed field occurs successively. The reversed polarity field near the core surface is collected by the downwelling flow associated with convection columns, as is the case for the original polarity field. The polarity reversal is completed by the advection process, the duration of which is consistent with the flow speed in the core.

[1]  M. Matsushima,et al.  Simulations of a Quasi–Taylor State Geomagnetic Field Including Polarity Reversals on the Earth Simulator , 2005, Science.

[2]  Masaru Kono,et al.  RECENT GEODYNAMO SIMULATIONS AND OBSERVATIONS OF THE GEOMAGNETIC FIELD , 2002 .

[3]  D. Gubbins,et al.  Symmetry properties of the dynamo equations for palaeomagnetism and geomagnetism , 1993 .

[4]  Johannes Wicht Palaeomagnetic interpretation of dynamo simulations , 2005 .

[5]  Johannes Wicht,et al.  A detailed study of the polarity reversal mechanism in a numerical dynamo model , 2004 .

[6]  Akira Kageyama,et al.  Computer simulation of a magnetohydrodynamic dynamo. II , 1994 .

[7]  H. Tsunakawa,et al.  Further K-Ar dating and paleomagnetic study of the Auckland geomagnetic excursions , 2007 .

[8]  Johannes Wicht Inner-core conductivity in numerical dynamo simulations , 2002 .

[9]  D. Gubbins The distinction between geomagnetic excursions and reversals , 1999 .

[10]  G. Glatzmaier,et al.  An examination of simulated geomagnetic reversals from a palaeomagnetic perspective , 2000, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

[11]  Akira Kageyama,et al.  Repeated and Sudden Reversals of the Dipole Field Generated by a Spherical Dynamo Action , 2002, Science.

[12]  R. Parker,et al.  A statistical analysis of magnetic fields from some geodynamo simulations , 2001 .

[13]  C. Laj,et al.  On the age of the Laschamp geomagnetic excursion , 2004 .

[14]  Gauthier Hulot,et al.  Statistical palaeomagnetic field modelling and dynamo numerical simulation , 2005 .

[15]  Paul H. Roberts,et al.  A three-dimensional self-consistent computer simulation of a geomagnetic field reversal , 1995, Nature.

[16]  R. Merrill The magnetic field of the earth , 1996 .

[17]  U. Christensen,et al.  Dipole moment scaling for convection-driven planetary dynamos , 2005 .

[18]  U. Christensen,et al.  Scaling properties of convection-driven dynamos in rotating spherical shells and application to planetary magnetic fields , 2006 .

[19]  U. Christensen,et al.  Numerical modeling of the geodynamo: Mechanisms of field generation and equilibration , 1999 .

[20]  B. Clement Dependence of the duration of geomagnetic polarity reversals on site latitude , 2004, Nature.

[21]  C. Jones,et al.  A convection driven geodynamo reversal model , 1999 .

[22]  C. Laj,et al.  Ar/Ar ages from transitionally magnetized lavas on La Palma, Canary Islands, and the geomagnetic instability timescale , 2002 .

[23]  Ulrich R. Christensen,et al.  Numerical modelling of the geodynamo: a systematic parameter study , 1999 .

[24]  H. Tsunakawa,et al.  K-Ar ages of the Auckland geomagnetic excursions , 2004 .

[25]  B. Jicha,et al.  Paleomagnetic directions and 40Ar/39Ar ages from the Tatara‐San Pedro volcanic complex, Chilean Andes: Lava record of a Matuyama‐Brunhes precursor? , 2004 .

[26]  Yoshimori Honkura,et al.  Scale variability in convection-driven MHD dynamos at low Ekman number , 2008 .

[27]  Carsten Kutzner,et al.  From stable dipolar towards reversing numerical dynamos , 2002 .

[28]  H. Tsunakawa,et al.  Palaeointensities of the Auckland geomagnetic excursions by the LTD-DHT Shaw method , 2006 .

[29]  M. Matsushima,et al.  Dynamo action and its temporal variation inside the tangent cylinder in MHD dynamo simulations , 2002 .

[30]  M. Matsushima,et al.  Effects of boundary layers on magnetic field behavior in an MHD dynamo model , 2001 .

[31]  M. Matsushima,et al.  Dynamo action in a rotating spherical shell at high Rayleigh numbers , 2005 .

[32]  Carsten Kutzner,et al.  Simulated geomagnetic reversals and preferred virtual geomagnetic pole paths , 2004 .