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Given an element α of a field extension E/F, the unique monic polynomial p∈Fx of minimal degree such that p(α) = 0

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  • Begriff aus der linearen Algebra (de)
  • многочлен наименьшей степени, который обращается в нуль на данном алгебраическом элементе поля (ru)
  • koncept z teorie těles: nejmenší polynom, jehož kořenem je prvek tělesového rozšíření (cs)
  • polynôme unitaire de degré minimal annulant un élément d'une extension de corps (fr)
  • dado un elemento α de una extensión de campo E/F, el polinomio mónico único p∈Fx de grado mínimo tal que p(α)=0 (es)
  • given an element α of a field extension E/F, the unique monic polynomial p∈Fx of minimal degree such that p(α) = 0 (en)
  • 체에 대한 결합 대수의 원소를 소멸하는 가장 낮은 차수의 일계수 다항식 (ko)
  • pri elemento α de korpa etendo L/K, la unika unukoeficienta polinomo p∈Kx de minimuma grado, tia ke p(α) = 0 (eo)
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dbp:title
  • Algebraic Number Minimal Polynomial (en)
  • Minimal polynomial (en)
dbp:urlname
  • AlgebraicNumberMinimalPolynomial (en)
  • MinimalPolynomial (en)
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  • Minimal polynomial (field theory) (en)
  • Polinomi minimal (ca)
  • متعددة الحدود الدنيا (نظرية الحقول) (ar)
  • Minimální polynom (teorie těles) (cs)
  • Ελάχιστο πολυώνυμο (el)
  • Minimalpolynom (de)
  • Polinomio mínimo (teoría de cuerpos) (es)
  • Polynôme minimal (théorie des corps) (fr)
  • 最小多項式 (体論) (ja)
  • 최소 다항식 (체론) (ko)
  • Minimale polynoom (galoistheorie) (nl)
  • Polinômio mínimo (pt)
  • Минимальный многочлен алгебраического элемента (ru)
  • Мінімальний многочлен (теорія полів) (uk)
  • 極小多項式 (zh)
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