Roman Symbols
ARMA	Archive for Rational Mechanics and Analysis
D = $\frac{1}{2}(\mathrm{grad}v+{\left(\mathrm{grad}v\right)}^{\mathrm{T}})$	Stretching tensor
EEI	Extended Entropy Inequality
EP	Entropy production
f	Body force per unit mass
$\mathrm{grad}T$	Temperature gradient
p	Pressure
q	Heat flux vector
r	Heat supply rate per unit mass
Re	Reynolds number
SL	Second Law
s	Entropy supply per unit mass
$s_{\mathrm{i}}$	Supply rate density of the i-th physical balance law
	[$s_{\mathrm{i}}=f$ or $s_{\mathrm{i}}=r$ for momentum and internal energy]
T	Absolute temperature
t	Time variable
$w_{\mathrm{st}}$	Stress power
Greek Symbols
γ	Entropy production per unit mass
ε	Internal energy density per unit mass
η	Entropy density per unit mass
θ	Empirical temperature
${\mathsf{\Lambda }}_{\mathrm{i}}$	Lagrange par. of the i-th phys. Balance law
${\mathsf{\lambda }}_{\mathrm{i}}$	Prop. factor of the i-th supply rate density ${\mathrm{s}}_{\mathrm{i}}$
ρ	Mass density
$\mathsf{\Sigma }$	Summation sign
$\mathsf{\sigma },{\mathsf{\sigma }}^{\mathrm{E}}$	Cauchy stress tensor, Extra stress tensor
$\mathit{\varphi }$	Entropy flux vector
ψ	Helmholtz free energy
Miscellanea
$\frac{\mathrm{d}}{\mathrm{dt}}(·)={(·)}^{·}$	$\frac{\mathrm{d}}{\mathrm{dt}}(·)={(·)}^{·}$
$\frac{\partial }{\partial \mathrm{x}}(·)$	$\frac{\partial }{\partial \mathrm{x}}(·)$
x, y, z	x, y, z