autocovariance xod-hamvartâyi Fr.: autocovariance The → covariance of a → time series overt time. → auto-; → covariance. |
autocovariance function karyâ-ye xod-hamvartâyi Fr.: fonction d'autocovariance The autocovariance function (ACF) is defined as the sequence of
covariances of a stationary process. → autocovariance; → function. |
charge invariance nâvartâyi-ye bâr Fr.: invariance de charge The → electric charge carried by an object is independent of the → velocity of the object with respect to the → observer. In other words, the charge is the same in any → frame of reference. → charge; → invariance. |
covariance hamvartâyi Fr.: covariance In statistics, a measure of linear dependence. For two random variables X and Y with expectations mx and my, the covariance is E{(X - mx)(Y - my)}. |
Galilean invariance nâvartâyi-ye Gâlile-yi Fr.: invariance galiléenne Same as → Galilean relativity. → Galilean; → invariance. |
gauge invariance nâvartâyi-ye gaz Fr.: invariance de jauge The invariance of any field theory under gauge transformation. → gauge; → invariance. |
invariance nâvartâyi Fr.: invariance Any property of a physical law or quantity that is unchanged after the application of certain classes of transformations. Invariance; noun of → invariant. |
local Lorentz invariance nâvartâyi-ye Lorentz-e mahali Fr.: invariance de Lorentz locale → Einstein equivalence principle. → local; → Lorentz; → invariance. |
local position invariance nâvartâyi-ye neheš-e mahali Fr.: invariance de position locale → Einstein equivalence principle. → local; → position; → invariance. |
Lorentz invariance nâvartâyi-ye Lorentz Fr.: invariance de Lorentz Of a physical law, invariance with respect to a → Lorentz transformation. → Lorentz; → invariance. |
principle of covariance parvaz-e hamvartâyi Fr.: principe de covariance In special relativity, the principle that the laws of physics take the same mathematical form in all inertial frames of reference. → principle; → covariance. |
variance vartâyi Fr.: variance A measure of the scatter of the values of a random variable (X) about its mean (μ). Var(X) = E(X -μ)2. The positive square root of the variance is called the → standard deviation. M.E., from O.Fr. variance, from L. variantia, from variare "to change," → vary. Vartâyi quality noun from vartâ agent noun from vartidan, → vary. |