A bidiagonal matrix has only two non-zero diagonals. The matrix is called upper bidiagonal if these are the main diagonal and the principal subdiagonal. In this paper we will describe when infinite upper bidiagonal matrices are right zero divisors.
Keywords:
Zero divisors / Infinite upper triangular matrices / Bidiagonal matrices
TY - CONF
AU - Pucanović, Zoran
PY - 2017
UR - https://easychair.org/smart-program/ACTA2017/Home.html
UR - https://grafar.grf.bg.ac.rs/handle/123456789/1835
AB - A bidiagonal matrix has only two non-zero diagonals. The matrix is called upper bidiagonal if these are the main diagonal and the principal subdiagonal. In this paper we will describe when infinite upper bidiagonal matrices are right zero divisors.
T1 - Note on right zero divisors in the ring of infinite upper triangular matrices over a field
ER -
@conference{
author = "Pucanović, Zoran",
year = "2017",
abstract = "A bidiagonal matrix has only two non-zero diagonals. The matrix is called upper bidiagonal if these are the main diagonal and the principal subdiagonal. In this paper we will describe when infinite upper bidiagonal matrices are right zero divisors.",
title = "Note on right zero divisors in the ring of infinite upper triangular matrices over a field"
}
Pucanović, Z.. (2017). Note on right zero divisors in the ring of infinite upper triangular matrices over a field. .
Pucanović Z. Note on right zero divisors in the ring of infinite upper triangular matrices over a field. 2017;..
Pucanović, Zoran, "Note on right zero divisors in the ring of infinite upper triangular matrices over a field" (2017).
