Examples of 'polynomials of degree' in a sentence
Meaning of "polynomials of degree"
polynomials of degree: This phrase refers to mathematical expressions consisting of variables raised to a certain power, with the term 'degree' indicating the highest power present in the polynomial
How to use "polynomials of degree" in a sentence
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polynomials of degree
The solutions are then the homogeneous polynomials of degree k.
Irreducible polynomials of degree 2 are just those having no roots.
The homogeneous elements of degree n are exactly the homogeneous polynomials of degree n.
Calculate the roots of polynomials of degree greater than or equal to 3.
A cubic spline is defined as a piecewise function of polynomials of degree 3.
Polynomials of degree 3 are cubic polynomials.
The thus obtained estimate is exact for polynomials of degree five or less.
What polynomials of degree two are losing with an optimal strategy?
What if we restrict to the polynomials of degree at most?
For polynomials of degree larger than 2 the Hasse principle is not valid in general.
This is the vector space of polynomials of degree 3.
However, for polynomials of degree 33 or more, finding roots of ff becomes more complicated.
This method was useful for low-order polynomials of degree three or less.
We have thus found the necessary condition of stability for polynomials of degree 2.
Elements of GF ( pn ) may be represented as polynomials of degree strictly less than n over GF ( p ).
See also
A constant rational function is a function whose numerator and denominator are polynomials of degree 0.
An n-point Gaussian method is exact for polynomials of degree up to 2n - 1.
The principal axis theorem concerns quadratic forms in Rn, which are homogeneous polynomials of degree 2.
Are the generalized Laguerre polynomials of degree n-l-1.
In the chosen method, Cr is represented by a set of polynomials of degree 5.
Let V=P2, the vector space of all polynomials of degree 2 or less.
Usually, it is cubic B-splines that are used, based on polynomials of degree 3.
For every nonnegative integer n, Tn ( x ) and Un ( x ) are both polynomials of degree n.
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