Physics
Scientific paper
Dec 2011
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=2011agufmsm52b..07h&link_type=abstract
American Geophysical Union, Fall Meeting 2011, abstract #SM52B-07
Physics
[2723] Magnetospheric Physics / Magnetic Reconnection, [2753] Magnetospheric Physics / Numerical Modeling, [2784] Magnetospheric Physics / Solar Wind/Magnetosphere Interactions
Scientific paper
A new data analysis method is presented for reconstruction of magnetic field and pressure distributions in steady, three-dimensional (3D), magneto-hydrostatic structures, using the field and plasma data taken by two closely separated spacecraft as they traverse such structures in space. The reconstruction is conducted by integration of the magneto-hydrostatic equations in a narrow parallelepiped region surrounding the spacecraft paths. A numerical code for such reconstruction has been developed, and is benchmarked by use of an exact spheromak-type solution of the equations and of synthetic data from 3D magneto-hydrodynamic simulations of localized guide-field reconnection. The results demonstrate that quasi-steady, 3D, quasi-magneto-hydrostatic structures can be reconstructed well within a sufficiently narrow domain. The method can be applied to structures of, e.g., flux rope-type and allows us to estimate various parameters characterizing the structures, such as current, field/pressure gradient, field-line curvature, the dimensionality (2D or 3D) of and direction of spatial variation in the structures, from only two-point measurements. It may become a useful tool for analyzing data from Cluster, for which full plasma measurements have been made on only two spacecraft, and those from future multi-spacecraft missions such as Magnetospheric Multi-Scale (MMS). Sonnerup, B. U. O., and H. Hasegawa, Reconstruction of steady, three-dimensional, magneto-hydrostatic field and plasma structures in space: Theory and benchmarking (2011), J. Geophys. Res., 116, in press, doi:10.1029/2011JA016675.
Hasegawa Hidenao
Nakamura Takashi
Sonnerup B. U. Ö.
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