Basic sets of invariants for finite reflection groups

DOI10.1090/S0002-9904-1968-12017-8zbMath0169.04502MaRDI QIDQ5555760

Leopold Flatto

Publication date: 1968

Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

linear algebra, forms

Related Items

CANONICAL SYSTEM OF BASIC INVARIANTS FOR UNITARY GROUP W(K5), 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, Cubic harmonics and Bernoulli numbers, Basic sets of invariant polynomials for finite reflection groups, A system of basis invariants of the group \(B_ n\), On the Algebraic Independence of Symmetric Functions, Polytopes and the mean value property, On functions satisfying a generalized mean value equation, 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

Cites Work

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• Regular solids and harmonic polynomials
• Functions Satisfying the Mean Value Property
• Functions with a Mean Value Property II
• Differential Equations Invariant Under Finite Reflection Groups
• A mean value theorem for polynomials and harmonic polynomials
• Finite Unitary Reflection Groups
• Invariants of Finite Groups Generated by Reflections