algebraic independence - Axtarish в Google
Contents ; 1 Example ; 2 Algebraic independence of known constants ; 3 Results and open problems ; 4 Algebraic matroids ; 5 See also ... Algebraic independence of... · Algebraic matroids
Алгебраическая независимость Алгебраическая независимость
Алгебраическая независимость — понятие теории расширений полей. Пусть некоторое расширение поля. Элементы называются алгебраически независимыми, если для произвольного не равного тождественно нулю многочлена с коэффициентами из поля . В другом... Википедия
17 дек. 2019 г. · An infinite set of elements is called algebraically independent if each one of its finite subsets is algebraically independent; otherwise it is ...
Elements y_1, ..., y_n are algebraically independent over K if the natural surjection K[Y_1,...,Y_n]->K[y_1,...,y_n] is an isomorphism.
Given a set of polynomials f1,f2,...,fm in variables x1,...,xn, we are interested in the problem of testing whether they satisfy an algebraic relationship.
Algebraic independence is a fundamental notion in commutative algebra that generalizes independence of linear polynomials. Polynomials { f 1 , … , f m } ⊂ K ...
Definition: {f1. ,...,fm. } are called algebraically independent if there is no non-zero polynomial A ∈ F[y1. ,...,ym. ] such that. A(f1. ,...,fm. )=0.
Abstract: It is proved that among the numbers αβ,αβ2,…,αβd−1, where α is algebraic, α≠0,1 and β is algebraic of degree d⩾2, there are no fewer than ...
The book presents these and other results on algebraic independence of numbers and further, a detailed exposition of methods created in last the 25 years, ...
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