Examples of 'linear approximation' in a sentence
Meaning of "linear approximation"
Linear approximation is a mathematical technique used to estimate the value of a function near a specific point by using the tangent line as an approximation. It is commonly used in calculus and applied in various fields such as physics and engineering
How to use "linear approximation" in a sentence
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linear approximation
The jackknife is a linear approximation of the bootstrap.
As a first derivative it provides a linear approximation.
We exploit the linear approximation of the function.
This classical approach partly depends on the validity of the linear approximation.
We call this the linear approximation to the function at.
The temperature in the worn mode must be corrected preferably by a linear approximation.
Finding a linear approximation around equilibria.
The envisaged optimization consists in performing a linear approximation of an integer number.
The linear approximation introduces bias into the statistics.
For the piecewise linear approximation.
The linear approximation property of the total derivative implies that if.
This is a natural inverse of the linear approximation to tetration.
In practice, a linear approximation does not substantially modify the loop convergence.
The second solution method forms a linear approximation to the system.
A linear approximation starting from values of optimum common translations gives the values a and x0.
See also
Piecewise linear approximation.
This demonstrates a very simple example for how to find the linear approximation of a function.
The tangent line is the best linear approximation of the function near that input value.
Alternatively, it may be used piecewise linear approximation.
Accordingly, a linear approximation of pixel values is produced at four times the input sample rate.
For calculating target defrost durations a linear approximation can be sufficient.
A linear approximation of the model provides a flexible algorithm to simulate a wide range of S-shaped curves.
Linearization refers to finding the linear approximation to a function at a given point.
Linear approximation is not only easy to do, but also very useful!
This post explains how to make linear approximation with a simple example.
Linear approximation is not only simple to do, but also very beneficial!
In mathematics linearization refers to finding the linear approximation to a function at a given point.
Intermediate values are then calculated automatically by the sentinel 10, typically by linear approximation.
In mathematics, linearization is finding the linear approximation to a function at a given point.
A linear approximation to such a graph is shown in Figure 13.
However, this is really an artifact of the linear approximation.
In practice, the linear approximation ( above ) works only over a small temperature range.
In this example, we want to find the linear approximation at.
More formally, this linear approximation is given by using two 1st order Taylor expansions, namely:.
In this respect, it is hardly any better than the linear approximation.
Fig.14 shows the result of the linear approximation of the flanks of the electrode.
According to the above-described embodiment, the above-described adapted linear approximation is applied.
First, a subgradient is used to build a linear approximation to the dual problem.
Examples are methods such as Newton 's method, fixed point iteration, and linear approximation.
However, for weak fields, a linear approximation can be made.
If formula 99 this is the same as the linear approximation.
Formula 90 is Hooshmand 's name for the linear approximation to the natural tetration function.
In the second, it is an analytical formulation by linear approximation of Vph.
The line L2 is a line obtained by linear approximation of the polygonal line S2.
Many path planning methodologies constrain vehicle trajectories with a linear approximation of the vehicle 's dynamics.
This flow calculation creates a piece-wise linear approximation of the head / flow curve.
For example, in one embodiment, a piecewise linear approximation for Eqs.
The interpolation circuit may effect a linear approximation around the point ( FIo, FQo ).
This is because near the point a, the function f has a linear approximation with slope f ' ( a ),.
Yet, if still further accuracy is desired, a linear approximation may be used, at Block 46 '.
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Examples of using Approximation
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The approximation process has been markedly speeded up
We will give you an approximation as soon as we can
The approximation process consists of three stages
Examples of using Linear
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