Examples of using Polynomials in English and their translations into Hungarian
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Consider those polynomials p(x)=x4+ax3+bx2+cx+1 whose coefficients are all positive numbers less than 3,
The first of these publications was Weighted quadratic norms and ultraspherical polynomials in 1959 which he wrote jointly with Isidore Hirschman Jr.
the construction of the Galois group of classes of polynomials such as Laguerre and Hermite polynomials.
completing operations with monomials and then polynomials before moving on to factorisation,
The utility performs operations with fractions, polynomials, has a wide range of various functions,
show that the Turán graphs are chromatically unique: no other graphs have the same chromatic polynomials.
The algebraic closure of Q, i.e. the field of roots of rational polynomials, is the algebraic numbers.
and the connections between the roots of the polynomials Pn(z) and Qn(z).
can describe the reduction of polynomials and show… that all polynomials are reducible.
He generalised Gauss's method of quadrature and expressed the polynomials which are involved as a determinant.'.
a worthy sequel of Hungarian mathematician Gábor Szegő's classic piece regarding orthogonal polynomials in 1939.
Schwarz submitted his doctoral thesis On the reducibility of polynomials over finite fields in 1937.
by deriving a pure recurrence relation for Bateman 's polynomials.
Szegő concerning orthogonal polynomials and by this time his major contributions to special functions and orthogonal polynomials was well under way.
the Hahn orthogonal polynomials, Laguerre polynomials,
In mathematics, specifically in commutative algebra, the power sum symmetric polynomials are a type of basic building block for symmetric polynomials, in the sense that every symmetric polynomial with rational coefficients can be expressed as a sum and difference of products of power sum symmetric polynomials with rational coefficients.
In mathematics, specifically in commutative algebra, the elementary symmetric polynomials are one type of basic building block for symmetric polynomials,
the theory of invariants, orthogonal polynomials and continued fractions,
impressive publications by Askey on the harmonic analysis of special functions, orthogonal polynomials and special functions,
complex analysis, polynomials, Riemann surfaces,