Abstract. Magnetic fields exhibit higher-order, nonlinear singularities in the form of point-dipole singularities. In addition,.
The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as a reduced one- ...
Jun 25, 2012 · The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as ...
The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as a reduced one- ...
Magnetic Flux Topology of 2D Point Dipoles - Wiley Online Library
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The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as a reduced one- ...
Magnetic fields exhibit higher-order, nonlinear singularities in the form of point-dipole singularities. In addition, due to absence of divergence, ...
We introduce the dipole connectrix as a reduced one‐manifold representation of those areas. The set of connectrices serves as our concise visualization of the ...
The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as a reduced one‐ ...
Abstract: Magnetic fields exhibit higher-order, nonlinear singularities in the form of point-dipole singularities. In addition, due to absence of divergence ...
The flux topology is identified with areas covered by field lines that directly connect pairs of dipoles. We introduce the dipole connectrix as a reduced one- ...