@INPROCEEDINGS{CLM2019,
  author = 	 {Chevillard, Sylvain and Leblond, Juliette and Mavreas, Konstantinos},
  title = 	 {{Dipole recovery from sparse measurements of its field on a cylindrical geometry}},
  booktitle = {{International Journal of Applied Electromagnetics and Mechanics}},
  year = 	 {2019},
  volume = 	 {59},
  number = 	 {1},
  series = 	 {{Special issue, proceedings of the conference ISEM 2017}},
  pages = 	 {209--215},
  month = 	 {Mar},
  publisher = {{IOS Press}},
  hal = {hal-01618885},
  doi = {10.3233/JAE-171033},
  abstract = {We consider the inverse problem of recovering the position and
                  moment of a magnetic dipole from sparse measurements of the
                  field it generates, known on sections of three orthogonal
                  cylinders enclosing it. This problem is motivated by recent
                  measurements performed on Moon rocks, in view of determining
                  their magnetic properties. The key ingredient of the
                  presented method is the use of rational approximation
                  techniques, together with properties of the poles of the
                  approximants, in order to estimate the position of the
                  dipole.},
  keywords = {Moon rocks, magnetic dipole, Inverse problems, rational approximation, source estimation}
  }