Examples of using Polynomials in English and their translations into Hungarian
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Sometimes you will see polynomials.
Consider two polynomials, P(x) and Q(x).
The real numbers can also be expressed as polynomials.
While doing polynomials in your head?
Extremal problems for multivariate and weighted polynomials.
You took integrated polynomials as an elective?
If you're a dance major,why are you taking integrated polynomials?
Factoring univariate polynomials over the integers[edit].
The linear terms in thecomponents of g are linearly independent as polynomials.
The program generated 550 polynomials as output.
There is no polynomials in the algorithm that solves it unless P= NP.
You do not have to be able to integrate polynomials to be successful.
My integrated polynomials report is on there. So, whatever you can do.
At my last school… my teacher used to call me his prince polynomials.
A few particular orthogonal polynomials were known before his work.
The rest can be written as the product of expansive and cyclotomic polynomials.
Two polynomials are equal if and only if all of their coefficients are equal.
In the same year he published work on the evaluation of polynomials by computer.
Today, chromatic polynomials are one of the central objects of algebraic graph theory.
Askey published an important book Orthogonal polynomials and special functions in 1975.
I had to play around with various mathematical structures… knots,multivariate polynomials.
The first of these was Some generalized hypergeometric polynomials which appeared in the Bulletin of the American Mathematical Society in 1947.
Frenkel Péter-Zábrádi Gergely: On the greatest common divisor of the value of two polynomials II.
However, not all polynomial functions are power laws because not all polynomials exhibit the property of scale invariance.
First let us try to find polynomials a(x) and b(x), such that the polynomial a3(x)+b3(x) should have a perfect cube factor of high-enough degree.
Vallée Poussin also worked on approximation to functions by algebraic and trigonometric polynomials from 1908 to 1918.
It was in this work that his famous Chebyshev polynomials appeared for the first time but he later went on to develop a general theory of orthogonal polynomials.
In particular he had found acontinuous periodic function whose trigonometric interpolating polynomials, corresponding to equally spaces mesh points, diverge almost everywhere.
It examined certain special sets of generalized hypergeometric polynomials containing as special cases Legendre 's, Jacobi 's, Bateman 's polynomials, and others.