Symmetric Functions and Hall Polynomials

I. G. Macdonald, S. F., & Hall Polynomials, 2. e. (1995). Symmetric Functions and Hall Polynomials. Oxford University Press.

Type

Book

Intellectual base

Review or monograph

Year

1995

Link

no authoritative link yet

Cited by

2 citations across 2 artifacts.

Domain-specific

• Schur functor
  • … directly demonstrates that partition, base ring or field assumptions, module, tensor action, and Young-symmetrizer or equivalent construction are declared and the mapping is functorial. to An applied instance preserves the same invariant under a changed scale, notation, jurisdiction, dataset, or implementation..
• Symmetric polynomial
  • A polynomial is symmetric when substituting any permutation of its variables leaves the polynomial identical.

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