Abstract
We prove the existence of complex geometrical optics solutions for Lipschitz conductivities. Moreover we show that, in dimensions $n\ge 3$ that one can uniquely recover a $W^{3/2, \infty}$ conductivity from its associated Dirichlet-to-Neumann map or voltage to current map.
Citation
Alexander Panchenko. Lassi Päivärinta. Gunther Uhlmann. "Complex geometrical optics solutions for Lipschitz conductivities." Rev. Mat. Iberoamericana 19 (1) 57 - 72, March, 2003.
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