FUNDAMENTALNAYA
I PRIKLADNAYA MATEMATIKA
(FUNDAMENTAL AND APPLIED MATHEMATICS)
1997, VOLUME 3, NUMBER 2, PAGES 469-485
V. V. Kulyamin
Abstract
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We study the images of polynomials in non-commuting indeterminates
in the ring of $2\times 2$ matrices over a Galois ring. The main result:
a set of $2\times 2$ matrices over a Galois ring whose radical has
nilpotency index 2, is an image of a polynomial with zero constant term
if and only if it contains 0 and is self-conjugate.
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