Shaul Zemel

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20122026

most citedA Gross--Kohnen--Zagier Type Theorem for Higher-Codimensional Heegner Cycles

15 citations · 104 across the 38 of their papers we have counts for

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Showing 2026 · math.COShow all

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math.CO2026

The Antipodes of $q$ -Quasi-Symmetric Functions and Non-Commutative Quasi-Symmetric Functions

Shaul Zemel

We prove the antipode formula for the $q$ -deformations of quasi-symmetric functions. We also define a fundamental basis for non-commutative quasi-symmetric functions, and establish…

math.CO2026

Polynomial Expressions for Symmetric Group Characters on Cycles

Tom Moshaiov, Shaul Zemel

In \cite{[CZ]}, Cohen and Zemel showed that for a partition $λ ⊢ k$ , the dimension of the irreducible representation of $S_{n}$ corresponding to the partition $(n-k,λ) \vdash n…

The Antipodes of q-Quasi-Symmetric Functions and Non-Commutative Quasi-Symmetric Functions

Polynomial Expressions for Symmetric Group Characters on Cycles

The Antipodes of $q$ -Quasi-Symmetric Functions and Non-Commutative Quasi-Symmetric Functions