Abstract
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.
Keywords: Equation of change of stationary-states, Euler’s principles of stationary- state change, Stationary-state functions, Stationary wave function, Timeindependent Schrödinger equation.
Related Journals
Current Physics
Related Books
Advances in Classical Field Theory
Are We There Yet? The Search for a Theory of Everything
Atmospheric Flow Fields: Theory, Numerical Methods And Software Tools
Atomic Coherence and its Potential Applications
.jpg)
Classical Fluid Mechanics
Density Matrix Theories in Quantum Physics
Digital Signal Processing in Experimental Research Volume Title: Fast Transform Methods in Digital Signal Processing
Dynamical Processes In Atomic And Molecular Physics
Einstein's Revolution: A Study Of Theory Unification
Everything Coming Out of Nothing vs. A Finite, Open and Contingent Universe