Examples of 'polynomials can' in a sentence

Meaning of "polynomials can"

Polynomials can: This phrase indicates the capabilities or properties of polynomials, which are mathematical expressions consisting of variables and coefficients. It may be used in the context of discussing the manipulations, operations, or solutions related to polynomials in algebra or calculus

How to use "polynomials can" in a sentence

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polynomials can
Only dynamic polynomials can be used.
Polynomials can be evaluated by specializing the indeterminate x to be a real number.
Many important knot polynomials can be defined in this way.
Polynomials can involve more than one variable, in which they are called multivariate.
The trick is learning to identify which polynomials can be easily factored.
Such polynomials can be a function of two parameters u and t.
Many restrictions are known about the values that cyclotomic polynomials can assume at integer values.
The Hermite polynomials can be expressed as a special case of the Laguerre polynomials.
The recurrence relationship of the derivative of Chebyshev polynomials can be derived from these relations.
The Hermite polynomials can be expressed as a special case of the parabolic cylinder functions.
The analogous relations involving complete homogeneous symmetric polynomials can be similarly developed, giving equations.
Now, polynomials can be calculated in this augmented arithmetic.
The coefficients of the generator polynomials can be calculated using the following algorithm,.
In some embodiments, a Fourier series expansion or an expansion using Chebychev polynomials can be used.
Like Chebyshev polynomials can also be used.

See also

These polynomials can be combined by a non-linear logical equation, e.g. R.
Runge 's phenomenon, high order polynomials can be highly oscillatory.
These kinds of polynomials can sometimes be expressed as sums of squares, too.
Higher-ordered polynomials can be employed as well.
The partial Bell polynomials can also be computed efficiently by a recurrence relation,.
The Kazhdan-Lusztig polynomials can then be computed recursively using the relation.
The probabilists ' Hermite polynomials can be expressed in terms of Bell polynomials as.
The ordinary Bell polynomials can be expressed in the terms of exponential Bell polynomials,.
The Lagrange basis polynomials can be used in numerical integration to derive the Newton-Cotes formulas.
The amplitudes A of Zernike polynomials can be represented mathematically as follows . EPMATHMARKEREP.
This implies Hermite polynomials can be expressed in terms of 1F1 as well.
Each of the preceding polynomials can be calculated from equation ( 1 ) for each median plane ( r, B ).

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Examples of using Can
You can have all the rest
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