Classical Mechanics and Quantum Mechanics: An Historic-Axiomatic Approach


Peter Enders

DOI: 10.2174/97816810844971190101
eISBN: 978-1-68108-449-7, 2019
ISBN: 978-1-68108-450-3

This unique textbook presents a novel, axiomatic pedagogical path from classical to quantum physics. Readers are introduced to the des...[view complete introduction]
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Conservation and Change of Stationary States

- Pp. 142-150 (9)

Peter Enders


The time-independent Schrödinger equation represents a stationary-state equation. The stationary wave functions obtained so far are time independent. Their time-dependence is obtained by means of rather general arguments. Then, stationarystate functions are found. The next step in Newton’s and Euler’s representations of classical mechanics is (to derive) the equation of change of stationary-states. Here, Euler’s principles of stationary-state change are generalized to quantum-mechanical systems. This enables us to derive the quantum-mechanical equation of change of stationary-states. The time-independent Schrödinger equation, i.e, the equation of motion will follow in the next chapter.

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