  Alternating current RLC electric circuits form an accessible and highly
tunable platform simulating Hermitian as well as non-Hermitian (nH) quantum
systems. We propose here a circuit realization of nH Dirac and Weyl
Hamiltonians subject to time-reversal invariant pseudo-magnetic field, enabling
the exploration of novel nH physics. We identify the low-energy physics with a
generic real energy spectrum from the nH Landau quantization of exceptional
points and rings, which can avoid the nH skin effect and provides a physical
example of a quasiparticle moving in the complex plane. Realistic detection
schemes are designed to probe the flat energy bands, sublattice polarization,
edge states protected by a nH energy-reflection symmetry, and a characteristic
nodeless probability distribution.
