Jack Lewis Evans

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Thank Evans!

In this paper we give a complete solution to the conjecture of Evans made in 1960 that if n— 1 cells of an nxn matrix are preassigned with no element repeated in any row or column then the remaining n — n+ 1 cells can be filled so as to produce a latin square. We in fact prove the stronger statement that n cells can be preassigned except in certain cases which we specify.

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From Jack to Double Jack Polynomials via the Supersymmetric Bridge

The Calogero–Sutherland model occurs in a large number of physical contexts, either directly or via its eigenfunctions, the Jack polynomials. The supersymmetric counterpart of this model, although much less ubiquitous, has an equally rich structure. In particular, its eigenfunctions, the Jack superpolynomials, appear to share the very same remarkable combinatorial and structural properties as t...

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ژورنال

عنوان ژورنال: Psychiatric Bulletin

سال: 1995

ISSN: 0955-6036,1472-1473

DOI: 10.1192/pb.19.7.460