Приклади вживання Gaussian Англійська мовою та їх переклад на Українською
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Gaussian blur.
Set here the precision of the Gaussian function.
Gaussian sharpness.
A particular example of a two-dimensional Gaussian function is.
Gaussian Noise Reducer.
Люди також перекладають
Select here the standard deviation of the blur Gaussian.
Apply a Gaussian blur to an image.
Sharpen: sharpen the image with a Gaussian operator.
The IQ is gaussian by its current definition.
The normal distribution, also called the Gaussian or the bell curve.
A two-dimensional Gaussian function is an example of a rapidly decreasing function.
This test is an approximate one andassumes that the time-series is Gaussian.
The Gaussian basis functions are local to the center vector in the sense that.
Hydrodynamic radius for polymers in a solution. Gaussian approximation.
Two unnormalized Gaussian radial basis functions in one input dimension.
Often lately we are talking about normal distribution, or Gaussian curve.
It is actually equivalent to a Gaussian process model with covariance function.
Gaussian processes are part of the family of analyses used by Bayesian methods.
It is common to work with discrete or Gaussian distributions since that simplifies calculations.
Gaussian mixture distributions are identifiable and commonly used for generative models.
This behavior is closely connected to the fact that the Gaussian filter has the minimum possible group delay.
This parameter determines the size of the transformation matrix. Increasing the matrix width may give better results,especially when you have chosen large values for circular or Gaussian sharpness.
The theorem is"remarkable" because the starting definition of Gaussian curvature makes direct use of position of the surface in space.
Prominent examples of stochastic algorithms are Markov chains andvarious uses of Gaussian distributions.
For example, applying successive gaussian blurs with radii of 6 and 8 gives the same results as applying a single gaussian blur of radius 10, since.
In these cases, accuracy is maintained(at a slight computational cost)by integration of the Gaussian function over each pixel's area.
A probably approximatelycorrect learning bound for semi-supervised learning of a Gaussian mixture was demonstrated by Ratsaby and Venkatesh in 1995.[7].
If an area in E3 can be developed(i.e. mapped isometrically) into another area of E3,the values of the Gaussian curvatures are identical in corresponding points.
Each of the resulting images in this family are given as a convolution between the image anda 2D isotropic Gaussian filter, where the width of the filter increases with the parameter.