Model of a power balance for a stage with arbitrary acceleration

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A short deduction of stability condition saving quaternion algebra under conformal stretching of a basic spinor surface is given. When written in physical variables this condition becomes precisely the Schrodinger equation of quantum mechanics. Separation into real and imaginary parts leads to a system of «universal» equations equivalent to the mass conservation law and to the Hamilton-Jacobi equation of classical mechanics. It is demonstrated that the «universal» equations have an exact solution describing the Bohr’s model of hydrogen atom involving in this case no heuristic postulates.

Spinor surface, quaternions, quantum mechanics, schrodinger equation, bohr's model of hydrogen atom

Короткий адрес: https://sciup.org/14266097

IDR: 14266097

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