TY  - JOUR
AU  - Kostić, Aleksandra
AU  - Petrović, Zoran
AU  - Pucanović, Zoran
AU  - Roslavcev, Maja
PY  - 2021
UR  - https://grafar.grf.bg.ac.rs/handle/123456789/2416
AB  - Let R be an associative unital ring and not necessarily commutative. We
analyzes conditions under which every n×n matrix A over R is expressible as a sum
A = E1 + ... +Es +N of (commuting) idempotent matrices Ei and a nilpotent matrix N.
PB  - World Scientific Publishing Company
T2  - Algebra Colloquium
T1  - On the Generalized Strongly Nil - Clean Property of the Matrix Rings
EP  - 634
IS  - 4
SP  - 625
VL  - 28
DO  - 10.1142/S1005386721000481
ER  - 

@article{
author = "Kostić, Aleksandra and Petrović, Zoran and Pucanović, Zoran and Roslavcev, Maja",
year = "2021",
abstract = "Let R be an associative unital ring and not necessarily commutative. We
analyzes conditions under which every n×n matrix A over R is expressible as a sum
A = E1 + ... +Es +N of (commuting) idempotent matrices Ei and a nilpotent matrix N.",
publisher = "World Scientific Publishing Company",
journal = "Algebra Colloquium",
title = "On the Generalized Strongly Nil - Clean Property of the Matrix Rings",
pages = "634-625",
number = "4",
volume = "28",
doi = "10.1142/S1005386721000481"
}

Kostić, A., Petrović, Z., Pucanović, Z.,& Roslavcev, M.. (2021). On the Generalized Strongly Nil - Clean Property of the Matrix Rings. in Algebra Colloquium
World Scientific Publishing Company., 28(4), 625-634.
https://doi.org/10.1142/S1005386721000481

Kostić A, Petrović Z, Pucanović Z, Roslavcev M. On the Generalized Strongly Nil - Clean Property of the Matrix Rings. in Algebra Colloquium. 2021;28(4):625-634.
doi:10.1142/S1005386721000481 .

Kostić, Aleksandra, Petrović, Zoran, Pucanović, Zoran, Roslavcev, Maja, "On the Generalized Strongly Nil - Clean Property of the Matrix Rings" in Algebra Colloquium, 28, no. 4 (2021):625-634,
https://doi.org/10.1142/S1005386721000481 . .

TY  - JOUR
AU  - Petrović, Zoran
AU  - Pucanović, Zoran
AU  - Roslavcev, Maja
AU  - Kostić, Aleksandra
PY  - 2019
UR  - https://grafar.grf.bg.ac.rs/handle/123456789/1756
AB  - Any square matrix over an algebraically closed field has a Jordan normal form. In this paper, we prove that every infinite upper triangular matrix over an arbitrary field has a generalized infinite Jordan normal form.
PB  - Taylor & Francis Ltd, United Kingdom
T2  - Linear and Multilinear Algebra
T1  - On a generalized Jordan normal form of an infinite upper triangular matrix
VL  - Latest Articles
DO  - 10.1080/03081087.2019.1632783
ER  - 

@article{
author = "Petrović, Zoran and Pucanović, Zoran and Roslavcev, Maja and Kostić, Aleksandra",
year = "2019",
abstract = "Any square matrix over an algebraically closed field has a Jordan normal form. In this paper, we prove that every infinite upper triangular matrix over an arbitrary field has a generalized infinite Jordan normal form.",
publisher = "Taylor & Francis Ltd, United Kingdom",
journal = "Linear and Multilinear Algebra",
title = "On a generalized Jordan normal form of an infinite upper triangular matrix",
volume = "Latest Articles",
doi = "10.1080/03081087.2019.1632783"
}

Petrović, Z., Pucanović, Z., Roslavcev, M.,& Kostić, A.. (2019). On a generalized Jordan normal form of an infinite upper triangular matrix. in Linear and Multilinear Algebra
Taylor & Francis Ltd, United Kingdom., Latest Articles.
https://doi.org/10.1080/03081087.2019.1632783

Petrović Z, Pucanović Z, Roslavcev M, Kostić A. On a generalized Jordan normal form of an infinite upper triangular matrix. in Linear and Multilinear Algebra. 2019;Latest Articles.
doi:10.1080/03081087.2019.1632783 .

Petrović, Zoran, Pucanović, Zoran, Roslavcev, Maja, Kostić, Aleksandra, "On a generalized Jordan normal form of an infinite upper triangular matrix" in Linear and Multilinear Algebra, Latest Articles (2019),
https://doi.org/10.1080/03081087.2019.1632783 . .