On solving equations of algebraic sum of equal powers

DOI10.1007/s11425-006-1153-yzbMath1110.11011OpenAlexW1500807497MaRDI QIDQ867770

Xinghau Wang, Shijun Yang

Publication date: 16 February 2007

Published in: Science in China. Series A (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11425-006-1153-y

zbMATH Keywords

Newton's identitiessystem of equationsroots of a polynomialalgebraic sum of equal powers

Mathematics Subject Classification ID

Polynomials in number theory (11C08) Congruences in many variables (11D79)

Related Items (8)

Exact partition functions for deformed \( \mathcal{N}=2 \) theories with \( {\mathcal{N}}_f=4 \) flavours ⋮ A note on systems of equations of power sums ⋮ Об одном свойстве свободных компонентов, относящихся к суммам одинаковых степеней ⋮ The best quadrature based on given Hermite information for the Sobolev class \(KW^{r}[a, b\)] ⋮ The Iyengar inequality, revisited ⋮ Best quadrature formula on Sobolev class with Chebyshev weight ⋮ Representation for the Lagrangian numerical differentiation formula involving elementary symmetric functions ⋮ Simplified analytical expressions for numerical differentiation via cycle index

Cites Work

• The best quadrature based on given Hermite information for the Sobolev class \(KW^{r}[a, b\)]
• Kombinatorische Anzahlbestimmungen für Gruppen, Graphen und chemische Verbindungen
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