lands of dispersion - définition. Qu'est-ce que lands of dispersion
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Qu'est-ce (qui) est lands of dispersion - définition

RELATION OF WAVELENGTH/WAVENUMBER AS A FUNCTION OF A WAVE'S FREQUENCY
Dispersion Relation; Dispersion equation; Dispersion relations; Frequency dispersion; Amplitude dispersion; Phase velocity dispersion; Dispersion relation (mathematics); Dispersion Relation (Mathematics)

Statistical dispersion         
STATISTICAL PROPERTY QUANTIFYING HOW MUCH A COLLECTION OF DATA IS SPREAD OUT
Dispersion (statistics); Measure of dispersion; Scattering (statistics); Dispersion (finance); Dispersion (finance, asset management); Statistical variability; Statistical Variability; Statistical Dispersion; Inter-patient variability; Intrawoman; Intrawoman variability; Intra-individual variability; Measures of statistical dispersion; Variability (statistics); Intraindividual variability; Variation (statistics)
In statistics, dispersion (also called variability, scatter, or spread) is the extent to which a distribution is stretched or squeezed. Common examples of measures of statistical dispersion are the variance, standard deviation, and interquartile range.
Acoustic dispersion         
Dispersion (acoustics)
Acoustic dispersion is the phenomenon of a sound wave separating into its component frequencies as it passes through a material. The phase velocity of the sound wave is viewed as a function of frequency.
Erblande         
ALPINE HEARTLAND OF THE HABSBURG MONARCHY
Habsburg hereditary lands; Austrian hereditary lands; Hereditary Lands; Habsburg Hereditary Lands; Habsburg Erblande
The Erblande (Hereditary Lands) of the House of Habsburg formed the Alpine heartland of the Habsburg monarchy.Kann, Habsburg Empire, 1–4.

Wikipédia

Dispersion relation

In the physical sciences and electrical engineering, dispersion relations describe the effect of dispersion on the properties of waves in a medium. A dispersion relation relates the wavelength or wavenumber of a wave to its frequency. Given the dispersion relation, one can calculate the phase velocity and group velocity of waves in the medium, as a function of frequency. In addition to the geometry-dependent and material-dependent dispersion relations, the overarching Kramers–Kronig relations describe the frequency dependence of wave propagation and attenuation.

Dispersion may be caused either by geometric boundary conditions (waveguides, shallow water) or by interaction of the waves with the transmitting medium. Elementary particles, considered as matter waves, have a nontrivial dispersion relation even in the absence of geometric constraints and other media.

In the presence of dispersion, wave velocity is no longer uniquely defined, giving rise to the distinction of phase velocity and group velocity.