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stationary solution - translation to ρωσικά
IN QUANTUM MECHANICS
Energy eigenstates; Energy eigenvalues; Energy eigenfunctions; Energy eigenfunction; Energy eigenstate; Stationary State; Energy eigenvalue; Stationary solution
![spring]], oscillates back and forth. (C–H) are six solutions to the Schrödinger Equation for this situation. The horizontal axis is position, the vertical axis is the real part (blue) or imaginary part (red) of the [[wavefunction]]. (C, D, E, F), but not (G, H), are '''stationary states''', or [[standing wave]]s. The standing-wave oscillation frequency, times [[Planck's constant]], is the energy of the state.](https://commons.wikimedia.org/wiki/Special:FilePath/QuantumHarmonicOscillatorAnimation.gif?width=200 "spring]], oscillates back and forth. (C–H) are six solutions to the Schrödinger Equation for this situation. The horizontal axis is position, the vertical axis is the real part (blue) or imaginary part (red) of the [[wavefunction]]. (C, D, E, F), but not (G, H), are '''stationary states''', or [[standing wave]]s. The standing-wave oscillation frequency, times [[Planck's constant]], is the energy of the state.")
![superposition state]] <math display="inline">\psi_N \equiv (\psi_0 + \psi_1)/\sqrt{2}</math>, which is not a stationary state. The right column illustrates why stationary states are called "stationary".](https://commons.wikimedia.org/wiki/Special:FilePath/StationaryStatesAnimation.gif?width=200 "superposition state]] <math display=\"inline\">\psi_N \equiv (\psi_0 + \psi_1)/\sqrt{2}</math>, which is not a stationary state. The right column illustrates why stationary states are called \"stationary\".")
stationary solution
математика
стационарное решение
stationary state
общая лексика
стационарность
stationary state
стационарное [устойчивое] состояние (экономики)
Βικιπαίδεια
Stationary state
A stationary state is a quantum state with all observables independent of time. It is an eigenvector of the energy operator (instead of a quantum superposition of different energies). It is also called energy eigenvector, energy eigenstate, energy eigenfunction, or energy eigenket. It is very similar to the concept of atomic orbital and molecular orbital in chemistry, with some slight differences explained below.
