View source for Bioheat equation

<figure id="fig:brainBioheat">
[[File:BrainBioheat.png|thumb|upright=2|<caption> 
</caption>]]
</figure>

The Pennes' bioheat equation is a standard model for temperature distrubution in living tissues that enhances diffusion equation with a linear term describing blood flow and constant metabolic heat sources.

\[
\rho c \frac{\partial T}{\partial t} = \nabla(\lambda \nabla T) + W_b (T_a -T) + Q_m
\]

This example implements the stationary form of bioheat equation

\[
\nabla(\lambda \nabla T) + W_b (T_a -T) + Q_m = 0
\]
with Robin boundary conditions
\[
\lambda \frac{\partial T}{\partial \hat{n}} = h_s(T - T_{ext})
\]
on a human brain model
<ref name="Cvetkovic2016">
Mario Cvetković, Dragan Poljak, Akimasa Hirata, The electromagnetic-thermal dosimetry for the homogeneous human brain model, Engineering Analysis with Boundary Elements, Volume 63, 2016, Pages 61-73, ISSN 0955 7997, https://doi.org/10.1016/j.enganabound.2015.11.002.</ref>. Simulation nodes are based on the FEM elements used in the referenced article with constants set to the default values from table 2 of the article.

Obtained solution is displayed on <xr id="fig:brainBioheat"/>

=References=
<references/>