  We investigate the generation of an electric current from a temperature
gradient in a two-dimensional Weyl semimetal with anisotropy, in both the
presence and absence of a quantizing magnetic field. We show that the
anisotropy leads to doping dependences of thermopower and thermal
conductivities which are different from those in isotropic Dirac materials.
Additionally, we find that a quantizing magnetic field in such systems leads to
an interesting magnetic field dependence of the longitudinal thermopower,
resulting in unsaturated thermoelectric coefficients. Thus the results
presented here will serve as a guide to achieving high thermopower and a
thermoelectric figure-of-merit in graphene-based materials, as well as organic
conductors such as $\alpha$-(BEDT-TTF)$_2$I$_3$.
