A nonsymmetric generalization of the compositional Delta theorem is established via flagged LLT polynomials and nonsymmetric nabla and tau-star operators, with Weyl symmetrization recovering the symmetric case.
Interpolation, integrality, and a generalization of Macdonald’s polynomials.Interna- tional Mathematics Research Notices,1996(10):457–471, 1996
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The nonsymmetric compositional Delta theorem
A nonsymmetric generalization of the compositional Delta theorem is established via flagged LLT polynomials and nonsymmetric nabla and tau-star operators, with Weyl symmetrization recovering the symmetric case.