Examples of using Polynomials in English and their translations into Dutch
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The existence of these polynomials was proven by Axel Thue; Thue's proof used Dirichlet's box principle.
Analysis and applications of orthogonal polynomials with zeros in the complex plane. Recently ended.
If the coefficients are allowed to be roots of integer-coefficient polynomials the cardinality of the set of roots is still א0.
Knots, multivariate polynomials… Aram, the lead. So much data, I had to play around with various mathematical structures.
In the theory of modular forms it is typical to have Euler products with quadratic polynomials in the denominator here.
With various mathematical structures… knots, multivariate polynomials… So much data… I had to play around.
The adjective real in this context was introduced in the 17th century by René Descartes, who distinguished between real and imaginary roots of polynomials.
Important examples of commutative rings can be constructed as rings of polynomials and their factor rings.
With various mathematical structures… So much data… I had to play around knots, multivariate polynomials.
A rational fraction is an algebraic fraction whose numerator and denominator are both polynomials.
To prove the above assertion let us first consider the set of all polynomials with integer coefficients.
So much data… I had to play around with various mathematical structures… knots, multivariate polynomials.
They claim irreducibility of three univariate polynomials… with integer coefficients and if that is true… then
Non-commutative polynomials and cyclic algebras,
such as prehomogeneous vector spaces and Bernstein-Sato polynomials; and particularly for his hyperfunction theory.
This is just as general as considering polynomials with rational number coefficients because one can multiply by the denominators of rational coefficients to get integer coefficients.
I'm preparing a seminar on zeros of random orthogonal polynomials.
Waring proved the fundamental theorem of symmetric polynomials, and specially considered the relation between the roots of a quartic equation
This calculator calculates Taylor polynomials(partial sums of Taylor series)
In mathematics, the Jacobian conjecture is a famous problem on polynomials in several variables.