  We propose an resistors, inductors and capacitors (RLC) electrical circuit to
theoretically analyze and fully simulate a new type of non-Hermitian
Su-Schrieffer-Heeger (SSH) model with complex hoppings. We formulate its
construction and investigate its properties by taking advantage of the
circuit's versatility. Rich physical properties can be identified in this
system from the normal modes of oscillation of the RLC circuit, including the
highly tunable bulk-edge correspondence between topological winding numbers and
edge states and the non-Hermitian skin phenomenon originating from a novel
complex energy plane topology. The present study is able to show the wide and
appealing topological physics inherent to electric circuits, which is readily
generalizable to a plenty of both Hermitian and non-Hermitian nontrivial
systems.
