Une identit\'e remarquable en th\'eorie des partitions
Alain Lascoux, Michel Lassalle (CNRS,Paris)

TL;DR
This paper proves a conjectured identity about partitions related to shifted Jack polynomials using $mbda$-ring techniques, contributing a new proof method and suggesting future research directions.
Contribution
It provides a new proof of a partition identity conjectured in the context of shifted Jack polynomials, employing $mbda$-ring techniques.
Findings
Proved a partition identity conjectured in shifted Jack polynomial studies.
Used $mbda$-ring techniques for the proof.
Suggested the potential for a bijective proof in future work.
Abstract
We prove an identity about partitions, previously conjectured in the study of shifted Jack polynomials (math.CO/9903020). The proof given is using -ring techniques. It would be interesting to obtain a bijective proof.
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