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searching for Scale parameter 68 found (161 total)

alternate case: scale parameter

Rouse number (257 words) [view diff] exact match in snippet view article find links to article

the American fluid dynamicist Hunter Rouse. It is a characteristic scale parameter in the Rouse Profile of suspended sediment concentration with depth

an asymptotic order q {\displaystyle q} power of a discretization scale parameter below. In general, comparatively, one sequence ( a k ) {\displaystyle

gamma distribution is the generalization of the beta prime when the scale parameter, q is added, but where p = 1. It is so named because it is formed by

overcomplete representation of a signal by letting the translation and scale parameter of the wavelets vary continuously. The continuous wavelet transform

that when − ∞ < a < b < + ∞ {\displaystyle -\infty <a<b<+\infty } the scale parameter σ 2 {\displaystyle \sigma ^{2}} of the truncated normal distribution

parameter t {\displaystyle t} in this family is referred to as the scale parameter, with the interpretation that image structures of spatial size smaller

\alpha } is the shape parameter and θ {\displaystyle \theta } the scale parameter of the gamma distribution) and X ∼ W 1 ( 1 , k ) {\displaystyle X\sim

the output of a pseudorandom number sequence) by multiplying by the scale parameter and adding the location parameter. More generally, the generation of

sensitive to the choice of the scale level. Experiments show that the scale parameter of the Gaussian pre-smoothing kernel must be carefully tuned to the

(1-e^{-2\gamma }))\,} If X is Cauchy distributed with median μ and scale parameter γ, then the complex variable Z = X − i X + i {\displaystyle Z={\frac

the above argument, a statement that σ {\displaystyle \sigma } is a scale parameter means that the sampling distribution has the functional form: p ( X

tuning of the scale parameter ( σ 2 {\displaystyle \sigma ^{2}\,} or Σ {\displaystyle \mathbf {\Sigma } } ). Even if the scale parameter is well-tuned

a scale parameter. Discussion of the merits of different choices of robustness function is best left to the robust regression literature. The scale parameter

where i is the imaginary unit. It also extends the usual range of scale parameter to include σ < 0. Although the parameter is notionally expressed using

shape parameter α = ν 2 {\displaystyle \alpha ={\frac {\nu }{2}}} and scale parameter β = 1 2 {\displaystyle \beta ={\frac {1}{2}}} . chi-squared: If X ∼

local scale parameter t {\displaystyle t} fixed and apply increasingly broadened versions of the window function by increasing the integration scale parameter

perturbative quantum chromodynamics (QCO), and help determine the QCD scale parameter Λ {\displaystyle \Lambda } . The dissociation temperature of quarkonium

distribution having location parameter of 0 {\displaystyle 0} and a scale parameter of t 2 / 2 {\displaystyle t^{2}/2} . The Lévy distribution is a special

and only if both Y1 and Y2 have gamma distributions with the same scale parameter. Suppose Y i, i = 1, ..., k be non-degenerate, independent, positive

training generative adversarial networks. The gamma distribution with scale parameter θ and a shape parameter k has the characteristic function ( 1 − θ i

\varepsilon _{ij}{\Bigr )},} where l s {\displaystyle l_{s}} is the scale parameter. Linear elasticity Mindlin–Reissner plate theory E. C. Aifantis, "On

(v = 1) is a Cauchy distribution with location parameter x = 0 and scale parameter γ = 1. A Burr distribution with parameters c = 1 and k (and scale λ)

local-to-geocentric datum shifts, datum rotation parameters, a datum scale parameter and a value for the semimajor axis of the WGS Ellipsoid. Eight solutions

by θ = (μ, σ), where μ ∈ ℝ is a location parameter and σ > 0 is a scale parameter: P = {   f θ ( x ) = 1 2 π σ exp ⁡ ( − ( x − μ ) 2 2 σ 2 )   | μ ∈

{\displaystyle 0<\nu <1/\kappa } , β > 0 {\displaystyle \beta >0} is the scale parameter, and α > 0 {\displaystyle \alpha >0} is the shape parameter. The ordinary

s)).} Concerning the choice of the local scale parameter t {\displaystyle t} and the integration scale parameter s {\displaystyle s} , these scale parameters

\left({\frac {t-k2^{j}}{2^{j}}}\right)} where j {\displaystyle j} is the scale parameter and k {\displaystyle k} is the shift parameter, both of which are integers

matrices, so that we can take the determinant of their sum), and b is a scale parameter. The maximal possible value of the electric field in this theory is

{\displaystyle B_{pp}^{s}(D)} . Let κ > 0 {\displaystyle \kappa >0} be a scale parameter, similar to the precision (the reciprocal of the variance) of a Gaussian

with the Kaniadakis entropy, β > 0 {\displaystyle \beta >0} is the scale parameter, and α > 0 {\displaystyle \alpha >0} is the shape parameter or Weibull

\infty }f(x)} . The scale parameter σ {\displaystyle \sigma } is called the blur scale of the edge. Ideally this scale parameter should be adjusted based

only serves as a time parameter, but it also has the dual role of scale parameter. The eigendecomposition of the matrix M t {\displaystyle M^{t}} yields

distribution is a special case of the gamma distribution with fixed scale parameter, and thus is also an exponential family but not a NEF (note that only

a)(1-s)^{N}=\exp(-as^{\nu }).} In the above, a > 0 {\displaystyle a>0} is a scale parameter and 0 < ν ≤ 1 {\displaystyle 0<\nu \leq 1} describes the power-law

with the Kaniadakis entropy, β > 0 {\displaystyle \beta >0} is the scale parameter, and Z κ = 2 β κ π ( 1 + 1 2 κ ) Γ ( 1 2 κ + 1 4 ) Γ ( 1 2 κ − 1 4

constant is assumed to beH0 = 100 km s−1 Mpc−1, and h is a dimensionless scale parameter which usually takes value between 0.5 and 1. h = H0/100. The precise

_{i}}}\right)^{-a},\qquad x_{i}>\theta _{i},i=1,2.} If the location and scale parameter are allowed to differ, the complementary CDF is F ¯ ( x 1 , x 2 ) =

taking the sequence of Vietoris–Rips complexes over an increasing scale parameter. Often, the Vietoris–Rips filtration is used to create a discrete,

include a multiplicative factor known as the overdispersion parameter or scale parameter that is estimated from the data. Most commonly, the variance function

contributions by line-of-sight path to the remaining multipaths, and the Scale parameter Ω = ν 2 + 2 σ 2 {\displaystyle \Omega =\nu ^{2}+2\sigma ^{2}} , defined

experiments, proposed that this would modify the London equations via a new scale parameter called the coherence length. John Bardeen then argued in the 1955 paper

there are only three classes of scale-space kernels with a continuous scale parameter; the Gaussian kernel which forms the scale-space of continuous signals

invariance: Note that this topic about the invariance of the estimator scale parameter not to be confused with the more general scale invariance about the

distribution f ( M ) {\displaystyle f(M)} is just a gamma distribution with scale parameter θ = M n / k {\displaystyle \theta =M_{n}/k} . This explains why the

The fish curve with scale parameter a = 1

parameter α = ν 2 {\displaystyle \alpha ={\frac {\nu }{2}}} and the scale parameter β = 2 {\displaystyle \beta =2} . Another generalization has been termed

which is only possible when |σ1| = |σ2| and μ1 = μ2. Since in the scale parameter σ is restricted to be greater than zero, we conclude that the model

the exponential distribution, which is a function of only x and a scale parameter, the Gini coefficient is a constant, equal to 1/2. For some functional

one-dimensional signal could be unambiguously segmented into regions, with one scale parameter controlling the scale of segmentation. A key observation is that the

U is an error term assumed to be lognormally distributed, A is a scale parameter to be estimated, and b and c are elasticity parameters to be estimated

M_{0}} is the total mass of the cluster, and a is the Plummer radius, a scale parameter that sets the size of the cluster core. The corresponding potential

penetration depth h {\displaystyle h} and film thickness can be used as a scale parameter for soft films. Stress and relaxation of stresses in films can influence

{x^{2}}{2t}}}} and the standard deviation of the Gaussian σ is related to the scale parameter t according to t = σ2. Separability will be assumed in all that follows

from a reference frame 1 to a reference frame 2 can be described with three translations Δx, Δy, Δz, three rotations Rx, Ry, Rz and a scale parameter μ.

and the ratio of two independent Cauchy distributions (with the same scale parameter and the location parameter set to zero) will give the same distribution

scheme (control chart) for simultaneously monitoring of location and scale parameter of a process using a test sample of fixed size, when a reference sample

physicist. Together, they published "the first correct computation of the scale parameter of quantum chromodynamics on the lattice" in 1980; a later joint publication

one-dimensional signal could be unambiguously segmented into regions, with one scale parameter controlling the scale of segmentation. A key observation is that the

expectation of the Laplace distribution and b {\displaystyle b} is the scale parameter. Roughly speaking, a small-scale noise should suffice for a weak privacy

\{g_{\alpha }(k)\}} is well-behaved for all values of the momentum scale parameter k {\displaystyle k} , including the infrared limit k → 0 {\displaystyle

_{j}S_{j}\beta /(2\phi )\}} (where ϕ {\displaystyle \phi } is the GLM scale parameter introduced only for later convenience), but we can immediately recognize

with the Kaniadakis entropy, β > 0 {\displaystyle \beta >0} is the scale parameter, and α > 0 {\displaystyle \alpha >0} is the shape parameter. The cumulative

\varepsilon =(\rho _{a}/\rho _{w})} , β {\displaystyle \beta } is the scale parameter, C w {\displaystyle C_{w}} is the phase speed of free gravity waves

The 2- and 3-fold covers of 7 points in the plane with respect to a particular scale parameter.

\sigma _{N}} is Eq. 2 is the cumulative Weibull distribution with scale parameter S 0 {\displaystyle S_{0}} and shape parameter m {\displaystyle m} ;

then x {\displaystyle {\sqrt {x}}} follows a half t distribution with scale parameter ψ {\displaystyle {\sqrt {\psi }}} and degrees of freedom δ {\displaystyle

Weibull distribution with shape parameters k {\displaystyle k} and scale parameter λ {\displaystyle \lambda } , then its cdf is given by F X ( x ) = 1

number of buildings per km2, and Ω {\displaystyle \Omega } is the scale parameter of building heights distribution (assumed to follow a Rayleigh distribution)