Authors: Runsheng Tu
Nowadays, the notion that 'quantum mechanics and classical mechanics are incompatible' is firmly held in people's minds. One of the paths of the physics revolution was to break this notion and achieve the goal of combining classical mechanicswith quantum mechanics. The Schrödinger equation for gravitational potential energy was derived by replacing thepotential energy function. This equation can describe classical mechanical systems, and is a mathematical foundation thatcan be combined with classical mechanics and quantum mechanics.. Mathematically speaking, the application ofHamiltonian operator and Schrödinger equation is not limited by whether the system is microscopic or macroscopic. Themethod of using the Schrödinger equation to solve problems is called the wave dynamics method (quantum mechanicsmethod). The classical mechanical system can use the Schrödinger equation. This indicates that classical mechanics andquantum mechanics can be combined for the same system. As long as there is no superstition about the absolutedominance of existing quantum mechanical explanations such as uncertainty, superposition, and coherence in themicroscopic world (Plus establishing a ring electronic structure model), the combination of classical mechanics andquantum mechanics can be used in practice. Multiple successful examples of using quantum mechanics withoutcombining classical forces have been provided with the
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