Conventional piezoelectric energy harvesters are cantilever beams made of homogenous substructure and piezoelectric
layers that produce alternating voltage due to their vibrations. Recently, a class of new emerging composite materials, the
carbon nanotubes (CNTs)-reinforced composite, has been proposed making use of CNTs as the reinforcements in a
functionally graded (FG) pattern. Harvesters made of functionally graded CNTs-reinforced substructure materials have not
been studied in the energy harvesting literature, yet. Thus, in this study, functionally graded piezoelectric CNTs-reinforced
harvesters as new energy harvesters subjected to harmonic and random vibrations are analyzed. The harvester is assumed to
be comprised of piezoelectric and FG-CNTs-reinforced substructure layers. Five types of CNTs distributions through the
substructure thickness direction are considered. The generalized Hamilton’s principle for electromechanical materials
based on Euler–Bernoulli beam assumption is adopted in the derivation of governing equations. The finite element
formulation of the equations is also presented. Time and frequency domain analyses of the finite element equations are
performed. The output power from the CNTs-reinforced harvesters subjected to random and harmonic base excitations is
calculated. The harvested energy of the CNTs-reinforced harvesters is compared, and it is concluded that the CNTs
distribution has a significant effect on the deflection, produced voltage and harvested power.