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      • A stationary state is called stationary because the system remains in the same state as time elapses, in every observable way.
      en.wikipedia.org › wiki › Stationary_state
  1. This term is used all the time in introductory classical physics. In that context, stationary usually means not moving in the laboratory frame. Thus, a block sitting on a table not doing much would be referred to as being stationary.

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  3. e. 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.

  4. Jun 23, 2020 · The term stationary state is used for those solutions of the T.I.S.E (time independent Schrödinger equations) for which the solutions are the eigen-functions (standing wave). These solutions would always be in a confining potential i.e. having some boundary conditions.

  5. Aug 11, 2020 · The wavefunction \(\psi_E(x,t,E_i)\) corresponds to a so-called stationary state, because the probability density \(|\psi_E|^{\,2}\) is non-time-varying. Note that a stationary state is associated with a unique value for the energy.

  6. The force required to make you turn with the earth is less than 0.3% of your weight. This extra force is always there and hardly varying at (0.004 °/s in direction, no change in magnitude) and in any case very small (0.3% of your weight), you don't notice it. The earth's orbit.

  7. If an object is at rest and is in a state of equilibrium, then we would say that the object is at "static equilibrium." "Static" means stationary or at rest. A common physics lab is to hang an object by two or more strings and to measure the forces that are exerted at angles upon the object to support its weight.

  8. Classical mechanics postulates that the path actually followed by a physical system is that for which the action is minimized, or more generally, is stationary. In other words, the action satisfies a variational principle: the principle of stationary action (see also below).

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