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Matrices that are similar to their inverses

Published online by Cambridge University Press:  02 March 2020

Grigore Călugăreanu
Grigore Călugăreanu*
Affiliation:
Dept. of Mathematics, Babes-Bolyai University, 1 Kogălniceanu Street, 400084, Cluj-Napoca, Romania e-mail: calu@math.ubbcluj.ro
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Articles
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The Mathematical Gazette , Volume 104 , Issue 559 , March 2020, pp. 116 - 124
Copyright
© Mathematical Association 2020

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References

Berrgren, J. L., Finite groups in which every element is conjugate to its inverse, Pac. J. of Math. 28 (1969) pp. 289–293.10.2140/pjm.1969.28.289CrossRefGoogle Scholar
Gow, R., Groups whose characters are rational-valued, J. of Algebra 40 (1) (1976) pp. 280–299.10.1016/0021-8693(76)90098-3CrossRefGoogle Scholar
Gow, R., Properties of the characters of the finite general linear group related to the transpose-inverse involution, Proc. London Math. Soc. (3) 47 (1983) (3) pp. 493–506.10.1112/plms/s3-47.3.493CrossRefGoogle Scholar
Hegedüs, P., Groups where each element is conjugate to its certain power, Cent. Eur. J. Math. 11 (10) (2013) pp. 1742–1749.Google Scholar
Alpern, D., Generic two integer variable equation solver, available at https://www.alpertron.com.ar/QUAD.HTMGoogle Scholar
Isaacs, I. M., Karagueuzian, D., Conjugacy in groups of upper triangular matrices, J. of Algebra 202 (1998) pp. 704–711.10.1006/jabr.1997.7311CrossRefGoogle Scholar
Brown, W. C., Matrices over commutative rings, Monographs and textbooks in pure and applied mathematics. New York, M. Dekker, (1993).Google Scholar