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Intersections of row stabilizers of λ-tabloids

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0

$begingroup$

Let λ be a partition of n. For which case there exists a pair of Young λ-tabloids such that the intersection of their row stabilizers is trivial？I know the condition implies that the conjugate of λ should dominate λ. Is the condition also sufficient? Thanks for interested question solvers' care and help. One reference is appreciated.

symmetric-groups

share|cite|improve this question

edited Mar 20 at 0:32

Joey Jiang

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

$endgroup$

add a comment | 

0

$begingroup$

Let λ be a partition of n. For which case there exists a pair of Young λ-tabloids such that the intersection of their row stabilizers is trivial？I know the condition implies that the conjugate of λ should dominate λ. Is the condition also sufficient? Thanks for interested question solvers' care and help. One reference is appreciated.

symmetric-groups

share|cite|improve this question

edited Mar 20 at 0:32

Joey Jiang

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

$endgroup$

add a comment | 

$begingroup$

Let λ be a partition of n. For which case there exists a pair of Young λ-tabloids such that the intersection of their row stabilizers is trivial？I know the condition implies that the conjugate of λ should dominate λ. Is the condition also sufficient? Thanks for interested question solvers' care and help. One reference is appreciated.

symmetric-groups

share|cite|improve this question

edited Mar 20 at 0:32

Joey Jiang

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

$endgroup$

share|cite|improve this question

edited Mar 20 at 0:32

Joey Jiang

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

share|cite|improve this question

edited Mar 20 at 0:32

Joey Jiang

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12

asked Mar 20 at 0:01

Joey JiangJoey Jiang

12