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Article Contents

# Stability of Calderón's inverse conductivity problem in the plane for discontinuous conductivities

• It is proved that, in two dimensions, the Calderón inverse conductivity problem in Lipschitz domains is stable in the $L^p$ sense when the conductivities are uniformly bounded in any fractional Sobolev space $W^{\alpha,p}$ $\alpha>0, 1 < p < \infty$.
Mathematics Subject Classification: 35R30, 35J15, 30C62.

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