The solutions that can be predicted only by numerical means exhibit period multiplications (i.e., the response has a period that is an integral multiple of the period of the excitation) and chaos.
But according to quantum mechanics, the orientation angle of a single particle can assume only certain discrete values because the angular momentum of the particle must be an integral multiple of a fundamental unit of angular momentum.
However, even the delayed state feedback cannot stabilize a periodic motion if the corresponding period is an integral multiple of the natural period of system.
These plateaux are independent of the number of segments provided that this number is an integral multiple of the number of plateaux.
For rectangular QWs, the condition is met with whenever the second QW has appropriate width and depth so that phase travelled by an electron wave through it is an integral multiple of π.
However, when the line force is moving, the radiated sound power fluctuates more rapidly at low wavenumber ratios even through the length of the external line force is an integral multiple of the support spacing.
When sampling rate is an integral multiple of the faulted phase current frequency of shunt reactors under permanent faults, an abrupt increase of currents even harmonics which is caused by spectral leakage of the DFT algorithm under non-synchronous sampling can lead to identify transient faults and three-phase reclosing.
When the external line force is stationary and acoustically small, it is interesting to find that the radiated sound power is seen to exhibit peaks at certain low wavenumber ratios except when the length of the external force is an integral multiple of the spring support spacing.
Expiration date is an integral multiple of the period length.
For example, if we transfer a data volume B>0 (with B/M< Δt), and delete it after time T', if the billed amount is an integral multiple of SB, say kSB (after subtracting the transfer costs αB of course), with k integer, then k Δt<=T'< k+1) Δt.
