  Weyl semimetals host relativistic chiral quasiparticles, which display
quantum anomalies in the presence of external electromagnetic fields. Here, we
study the manifestations of chiral anomalies in the longitudinal and planar
magneto-transport coefficients of Weyl semimetals, in the presence of a
quantizing magnetic field. We present a general framework for calculating all
the transport coefficients in the regime where multiple Landau levels are
occupied. We explicitly show that all the longitudinal and planar transport
coefficients show Shubnikov-de Haas like quantum oscillations which are
periodic in 1/B. Our calculations recover the quadratic-B dependence in the
semiclassical regime, and predict a linear-B dependence in the ultra-quantum
limit for all the transport coefficients.
