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Biomedizinische Technik/Biomedical Engineering, 2011
For many decades the measurement of body core temperature has been ubiquitously established in medical and non-medical applications, e.g., in hospitals, occupational medicine, sports medicine, military and other settings. However, there are still numerous challenges, such as the precise definition of the body core temperature, establishing the clinical
Tobias, Wartzek +2 more
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For many decades the measurement of body core temperature has been ubiquitously established in medical and non-medical applications, e.g., in hospitals, occupational medicine, sports medicine, military and other settings. However, there are still numerous challenges, such as the precise definition of the body core temperature, establishing the clinical
Tobias, Wartzek +2 more
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Nonequilibrium temperature versus local-equilibrium temperature
Physical Review E, 1994We discuss the conceptual differences between a nonequilibrium absolute temperature (defined as the partial derivative of the steady-state nonequilibrium entropy) and the local-equilibrium absolute temperature. We explore two situations in which this difference could be observed in molecular-dynamical situations.
, Casas-Vázquez, , Jou
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Ceiling temperature and low temperature polymerization
Polymer, 1962The possibility of polymerizing monomers in different phys. states is discussed in terms of the different temp. gradients of the Gibbs free energies of liquid monomer, cryst. monomer, and polymer. The coiling temp., below which polymerization is feasible, depends on the phys. state of the monomer. Crystn.
Heikens, D., Geelen, H.
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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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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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