Let the sign of a skew standard Young tableau be the sign of the permutation you get by reading it row by row from left to right, like a book. We examine how the sign property is transferred by the skew Robinson–Schensted correspondence invented by Sagan and Stanley. The result is a remarkably simple generalization of the ordinary non-skew formula. The sum of the signs of all standard tableaux on a given skew shape is the sign-imbalance of that shape. We generalize previous results on the sign-imbalance of ordinary partition shapes to skew ones. c © 2006 Elsevier Ltd. All rights reserved. 1
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
AbstractWe present an analog of the Robinson-Schensted correspondence that applies to shifted Young ...
AbstractWe introduce an analogue of the Robinson–Schensted correspondence for skew oscillating semi-...
AbstractLet the sign of a skew standard Young tableau be the sign of the permutation you get by read...
AbstractLet the sign of a standard Young tableau be the sign of the permutation you get by reading i...
AbstractUsing growth diagrams, we define a skew domino Schensted correspondence which is a domino an...
AbstractLet the sign of a standard Young tableau be the sign of the permutation you get by reading i...
AbstractUsing growth diagrams, we define a skew domino Schensted correspondence which is a domino an...
Abstract. Using growth diagrams, we define a skew domino Schensted algorithm which is a domino analo...
Using growth diagrams, we define a skew domino Schensted algorithm which is a domino analogue of the...
The celebrated hook-length formula of Frame, Robinson and Thrall from 1954 gives a product formula f...
AbstractWe introduce an analogue of the Robinson–Schensted correspondence for skew oscillating semi-...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
AbstractWe present an analog of the Robinson-Schensted correspondence that applies to shifted Young ...
AbstractWe introduce an analogue of the Robinson–Schensted correspondence for skew oscillating semi-...
AbstractLet the sign of a skew standard Young tableau be the sign of the permutation you get by read...
AbstractLet the sign of a standard Young tableau be the sign of the permutation you get by reading i...
AbstractUsing growth diagrams, we define a skew domino Schensted correspondence which is a domino an...
AbstractLet the sign of a standard Young tableau be the sign of the permutation you get by reading i...
AbstractUsing growth diagrams, we define a skew domino Schensted correspondence which is a domino an...
Abstract. Using growth diagrams, we define a skew domino Schensted algorithm which is a domino analo...
Using growth diagrams, we define a skew domino Schensted algorithm which is a domino analogue of the...
The celebrated hook-length formula of Frame, Robinson and Thrall from 1954 gives a product formula f...
AbstractWe introduce an analogue of the Robinson–Schensted correspondence for skew oscillating semi-...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
AbstractWe present an analog of the Robinson-Schensted correspondence that applies to shifted Young ...
AbstractWe introduce an analogue of the Robinson–Schensted correspondence for skew oscillating semi-...