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There exists a paradigm in which Quantum Mechanics is an exclusivelydeveloped theory to explain phenomena on a microscopic scale. As the Planck'sconstant is extremely small, $h\sim10^{-34}{J.s}$, and as in the relation of deBroglie the wavelength is inversely proportional to the momentum; for amesoscopic or macroscopic object the Broglie wavelength is very small, andconsequently the undulatory behavior of this object is undetectable. In thispaper we show that with a particle oscillating around its classical trajectory,the action is an integer multiple of a quantum of action, $S = nh_{o}$. Thequantum of action, $h_{o}$, which plays a role equivalent to Planck's constant,is a free parameter that must be determined and depends on the physical systemconsidered. For a mesoscopic and macroscopic system: $h_{o}\gg h$, this allowsus to describe these systems with the formalism of quantum mechanics.

Applying quantum mechanics to macroscopic and mesoscopic systems