Abstract
The Schur functions in superspace sΛ and s¯Λ are the limits q=t=0 and q=t=∞ respectively of the Macdonald polynomials in superspace. We prove Pieri rules for the bases sΛ and s¯Λ (which happen to be essentially dual). As a consequence, we derive the basic properties of these bases such as dualities, monomial expansions, and tableaux generating functions.
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