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Titlebook: Symmetric Functions: A Beginner‘s Course; Evgeny Smirnov,Anna Tutubalina Textbook 2024 The Editor(s) (if applicable) and The Author(s), un

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The Number of Young TableauxAs we have seen before, a Schur polynomial is equal to the sum of monomials for Young tableaux of a given shape. In this chapter we address the following question: what is the number of such tableaux?
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Problem Set 1Consider the space Ω(.) ⊂ Λ(.) of homogeneous . functions of degree .:
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The Symmetric GroupThis part will be devoted to the study of .: functions that are symmetric in some variables, while not necessarily being symmetric in the others. More precisely, we will be working with .; as we will see, they generalize the notion of Schur polynomials.
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Problem Set 3This series of exercises presents another proof of the Bereron–Billey–Fomin– Kirillov theorem on equivalence of algebraic and combinatorial definitions of Schubert polynomials (cf. [BJS93]).
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