INVOLUTION CODIMENSIONS AND TRACE CODIMENSIONS OF MATRICES ARE ASYMPTOTICALLY EQUAL

Authors
BERELE A GIAMBRUNO A REGEV A
Citation
A. Berele et al., INVOLUTION CODIMENSIONS AND TRACE CODIMENSIONS OF MATRICES ARE ASYMPTOTICALLY EQUAL, Israel Journal of Mathematics, 96, 1996, pp. 49-62
Citations number
12
Categorie Soggetti
Mathematics, General",Mathematics
Journal title
Israel Journal of Mathematics → ACNP
ISSN journal
00212172
Volume
96
Year of publication
1996
Part
A
Pages
49 - 62
Database
ISI
SICI code
0021-2172(1996)96:<49:ICATCO>2.0.ZU;2-H
Abstract
We calculate the asymptotic growth of t(n)(M(p)(F),) and c(n)(M(p)(F) , ), the trace and ordinary *-codimensions of p x p matrices with inv olution. To do this we first calculate the asymptotic growth of t(n) a nd then show that c(n) similar or equal to t(n).