External temperature object

With crossing heat sources, a temperature rise of $\Delta\theta_{0x}$ applies at the hottest point.

Symbol
$\theta_{e}$
Unit
°C
Formulas
$\theta_{c}-T_{1} \left(W_{c}+\frac{W_{d}}{2}\right)-n_{ph} T_{2} \left(W_{c} \left(1+\lambda_{1}\right)+W_{d}\right)-n_{ph} T_{3} \left(W_{I}+W_{d}\right)$cables
$\theta_{hsf}-W_{hs} T_{hs}$heat sources
$\theta_{a}+\Delta \theta_{s}$PAC/GIL in air
$\theta_{a}+v_{4} \Delta \theta_{p}+\left(1-v_{4}\right) \Delta \theta_{x}+W_{tot} v_{4} T_{4\mu}$PAC/GIL buried without duct
$\theta_{di}+T_{4i} n_{cc} W_{tot}$PAC/GIL with duct
$\theta_{at}+\Delta \theta_{s}$PAC/GIL in trough in air
$\theta_{t}+T_{4iii} W_{tot}$PAC/GIL in channel (Heinhold)
$\delta \theta_{c,t}-T_{1} W_{c}-n_{ph} T_{2} W_{c} \left(1+\lambda_{1}\right)-n_{ph} T_{3} W_{I}$transient (approximation) CIGRE WG B1.72
Used in
$\mathrm{Gr}_{gd}$
$\mathrm{Gr}_{og}$
$\mathrm{Gr}_{prot}$
$\mathrm{Ra}_{int}$
$T_{4iii}$
$\theta_{encl}$
$\theta_{film}$
$\theta_{gas}$
$\theta_{hsf}$