2023
DOI: 10.1007/978-981-99-2408-0_14
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Enclosure Method for Inverse Problems with the Dirichlet and Neumann Combined Case

Mishio Kawashita,
Wakako Kawashita
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“…Also, depending on whether lim τ →∞ e τ T I τ diverges to +∞ or −∞, we can determine whether the object that takes the shortest distance is in the plus group or the minus group. The case l + 0 = l − 0 is excluded here as a "non-separated case", which is mentioned in [14]. Unfortunately, we can not obtain any information about the objects from Theorem 1.2 when l + 0 = l − 0 .…”
Section: Results For the Mixed But Separated Casementioning
confidence: 99%
“…Also, depending on whether lim τ →∞ e τ T I τ diverges to +∞ or −∞, we can determine whether the object that takes the shortest distance is in the plus group or the minus group. The case l + 0 = l − 0 is excluded here as a "non-separated case", which is mentioned in [14]. Unfortunately, we can not obtain any information about the objects from Theorem 1.2 when l + 0 = l − 0 .…”
Section: Results For the Mixed But Separated Casementioning
confidence: 99%