The Inverse Problem of Magneto-Electroencephalography is Well-Posed: it has a Unique Solution that is Stable with Respect to Perturbations

Author:

Demidov A. S.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Reference7 articles.

1. A. S. Demidov, “Elliptic pseudodifferential boundary-value problems with a small parameter in the coefficient of the leading operator,” Math. USSR-Sb., 20, No. 3, 439–463 (1973).

2. A. S. Demidov, “Sur les problèmes elliptiques pseudo-différentiels, à petit paramètre dans l’opérateur principal,” in: C.-M. Brauner, B. Gay, and J. Mathieu, eds., Singular Perturbations and Boundary Layer Theory. Proc. of the Conf. Held at the Ecole Centrale de Lyon, December 8–10, 1976, Lect. Notes Math., Vol. 594, Springer, Berlin (1977), pp. 108–122.

3. P. W. Gaffney and M. J. D. Powell, “Optimal interpolation,” in: G. A. Watson, ed., Numerical Analysis. Proc. of the Dundee Conf. on Numerical Analysis, 1975, Lect. Notes Math., Vol. 506, Springer, Berlin (1976), pp. 90–99.

4. M. Hämäläinen, R. Hari, R. J. Ilmoniemi, J. Knuutila, and O. V. Lounasmaa, “Magnetoencephalography—theory, instrumentation, and applications to noninvasive studies of the working human brain,” Rev. Modern Phys., 65, No. 2, 413–497 (1993).

5. C. A. Micchelli, T. J. Rivlin, and S. Winograd, “The optimal recovery of smooth functions,” Numer. Math., 26, 191–200 (1976).

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