Examples of 'interpolation can' in a sentence
Meaning of "interpolation can"
interpolation can - Refers to the process of estimating unknown values within a set of known values. Example: Using interpolation can help in creating a smooth curve from limited data points
How to use "interpolation can" in a sentence
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interpolation can
A bilinear interpolation can be used for example.
Eventually, the satellite ephemeris and its interpolation can be verified.
Interpolation can be used for missing values.
For the interpolation of field 2, the temporal interpolation can be carried out normally.
Interpolation can be used to increase the accuracy if required.
Note • Scale images using nearest-neighbor interpolation can be used only with the XPS printer driver.
Craig interpolation can be proved by other methods as well.
Example 7 - Interpolation In order to enhance cycle number resolution, an interpolation can be performed.
The interpolation can be of an order higher than one.
The usual techniques of interpolation can be used in case of expansion of the image.
Interpolation can occur in either two or three dimensions.
Alternatively, the linear interpolation can be replaced with a polynomial interpolation.
Interpolation can be performed on each block undergoing the rendering process.
During operation, linear interpolation can be performed for values within the table.
Interpolation can be used to estimate the channel response on the remaining subcarriers.
See also
For instance, bilinear interpolation can be described by defining h ( r, s ) as shown below.
This interpolation can be computed in accordance with a linear law or more generally a polynomial law.
A description of linear interpolation can be found in the Almagest ( 2nd century AD ) by Ptolemy.
The interpolation can also extend to lower CINRs where a previous peak throughput had been made.
Other forms of interpolation can be constructed by picking a different class of interpolants.
The interpolation can be performed by considering each spectrum S k diff representative of each kernel k.
So-called ‘ on-demand ' interpolation can be used to reduce memory requirements in the encoder.
Interpolation can be of an order greater than 1.
Subsequently, a linear interpolation can be performed between the time warp node values ( warp node values [ i ] ).
Interpolation can suffer the same draw-back in stress.
Similar interpolation can be performed for each type of data.
Linear interpolation can be made for any package weighing in between.
A linear interpolation can be mentioned as a general method for this process.
Bicubic interpolation can be regarded as a computationally efficient approximation to Lanczos resampling.
A time interpolation can be carried out first followed by a frequency interpolation, or vice versa.
The interpolation can for instance be carried out by a linear, polynomial or spline-based interpolation.
Bicubic interpolation can be accomplished using either Lagrange polynomials, cubic splines, or cubic convolution algorithm.
The interpolation can be computed, preferably, by the kriging algorithm, known per se.
However, linear interpolation can obtain very good results when combined with a spatio-spectral ( panchromatic ) CFA.
For instance, bilinear interpolation can be described by defining h ( r, s ) as shown below . [ Equation 6 ] EPMATHMARKEREP.
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Examples of using Interpolation
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Several methods of interpolation are facilitated by the software
This value may be obtained by mathematical interpolation
Interpolation from annual estimates of net output
