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Bulletin of the Australian Mathematical Society, 2019
Let $E$ and $D$ be open subsets of $\mathbb{R}^{n+1}$ such that $\overline{D}$ is a compact subset of $E$, and let $v$ be a supertemperature on $E$. We call a temperature $u$ on $D$extendable by$v$ if there is a supertemperature $w$ on $E$ such that $w=u$ on $D$ and $w=v$ on $E\backslash \overline{D}$.
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Let $E$ and $D$ be open subsets of $\mathbb{R}^{n+1}$ such that $\overline{D}$ is a compact subset of $E$, and let $v$ be a supertemperature on $E$. We call a temperature $u$ on $D$extendable by$v$ if there is a supertemperature $w$ on $E$ such that $w=u$ on $D$ and $w=v$ on $E\backslash \overline{D}$.
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Die Abhängigkeit der Viscosität von der Temperatur bie unterkühlten Flüssigkeiten
, 1926G. Tammann, W. Hesse
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Temperature dependence of temperature sensitive luminophores at cryogenic temperatures
The Proceedings of the International Conference on Power Engineering (ICOPE), 2021Yanrong LI +6 more
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