Invariants of Finite Reflection Groups and Mean Value Problems

DOI10.2307/2373340zbMath0185.06501OpenAlexW2329614205MaRDI QIDQ5577173

Margaret M. Weiner, Leopold Flatto

Publication date: 1969

Published in: American Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2373340

zbMATH Keywords

group theory

Related Items (11)

Extending tensors on polar manifolds ⋮ Canonical bases of invariant polynomials for the irreducible reflection groups of types \(E_{6}\), \(E_{7}\), and \(E_{8}\) ⋮ Basic invariants of finite reflection groups ⋮ Regular simplices, symmetric polynomials and the mean value property ⋮ A canonical system of basic invariants of a finite reflection group ⋮ Geometry of algebraic surfaces with symmetries ⋮ Polytopes and the mean value property ⋮ On a certain generator system of the ring of invariants of a finite reflection group ⋮ Polynomial Invariants and Harmonic Functions Related to Exceptional Regular Polytopes ⋮ The Coxeter–Todd lattice, the Mitchell group, and related sphere packings ⋮ Some questions in the geometric theory of invariants of groups generated by orthogonal and oblique reflections

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