Examples of using Correlation function in English and their translations into Spanish
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XCF- Cross Correlation Function.
Quantum Inverse Scattering Method and Correlation Functions.
Correlation functions indicate that the radial growth of P.
If the spacetime warps or contracts, the correlation functions do not change.
Such correlation functions also may be determined with other(equivalent) techniques.
This defines the equal-time correlation function, C( r, 0){\displaystyle Cr, 0.
Electron-electron interactions can be treated to calculate correlation functions.
However, it is possible to define correlation functions for systems away from equilibrium.
Correlation functions between the same random variable are autocorrelation functions. .
The termΦ(vi, zi)may be replaced in the correlation function by its commutator with Lr where r 0,±1.
The cross correlation function shows an important factor when choosing the receiver geometry.
However, in statistical mechanics,not all correlation functions are autocorrelation functions. .
Asymptotics of correlation functions(even for space, time and temperature dependence) were evaluated in 1991.
The model is Gaussian to first order and so the momentum space correlation function is proportional to k-2.
Correlation functions describe how microscopic variables, such as spin and density, at different positions are related.
The observables of Chern-Simons theory are the n-point correlation functions of gauge-invariant operators.
More specifically, correlation functions quantify how microscopic variables co-vary with one another on average across space and time.
Such temporal correlations are quantified via equal-position correlation functions, C( 0, τ){\displaystyle C0,\tau.
Other equal-time spin-spin correlation functions are shown on this page for a variety of materials and conditions.
This is because if such a spontaneous symmetry breaking occurred, then the corresponding Goldstone bosons,being massless, would have an infrared divergent correlation function.
For example, in multicomponent condensed phases, the pair correlation function between different elements is often of interest.
The cross correlation function slides one curve in time across the other and returns a peak value when the curve shapes match.
The Radial distribution function is an example of an equal-time correlation function where the uncorrelated reference is generally not subtracted.
The correlation function can be interpreted physically as the amplitude for propagation of a particle or excitation between y and x.
In statistical mechanics,the radial distribution function,(or pair correlation function) g( r){\displaystyle g(r)} in a system of particles(atoms, molecules, colloids, etc.), describes how density varies as a function of distance from a reference particle.
The most common uses of correlation functions are when s 1{\displaystyle s_{1}} and s 2{\displaystyle s_{2}}describe the same variable, such as a spin-spin correlation function, or a particle position-position correlation function in an elemental liquid or a solid often called a Radial distribution function or a pair correlation function.
In statistical mechanics, the correlation function is a measure of the order in a system, as characterized by a mathematical correlation function.
The theory of correlation functions was developed: determinant representations, descriptions by differential equations and the Riemann-Hilbert problem.
At first sight the transient time correlation function(TTCF) and Kawasaki expression might appear to be of limited use-because of their innate complexity.
A particularly interesting observable is the l-point correlation function formed from the product of the Wilson loops around each disjoint loop, each traced in the fundamental representation of G. One may form a normalized correlation function by dividing this observable by the partition function Z(M), which is just the 0-point correlation function.