Rings With $u^n-1$ Nilpotent For Each Unit $u$

Peter Danchev, Arash Javan, A. Moussavi

Type: Preprint

Publication Date: 2023-01-01

Citations: 0

DOI: https://doi.org/10.48550/arxiv.2311.15018

View Publication

Locations

arXiv (Cornell University) - View - PDF
DataCite API - View

Similar Works

Action	Title	Year	Authors
+ PDF Chat	Rings such that, for each unit $u$, $u^n-1$ belongs to the $\Delta(R)$	2024	Peter Danchev Arash Javan Omid Hasanzadeh Mina Doostalizadeh A. Moussavi
+	Rings with xn + x or xn − x nilpotent	2021	А. N. Abyzov Peter Danchev D. T. Tapkin
+	Rings Whose Invertible Elements Are Weakly Nil-Clean	2024	Peter Danchev Omid Hasanzadeh A. Moussavi
+ PDF Chat	Rings Whose Invertible Elements Are Weakly Nil-Clean	2024	Peter Danchev Omid Hasanzadeh Arash Javan A. Moussavi
+	On rings with xn − x nilpotent	2021	А. N. Abyzov D. T. Tapkin
+ PDF Chat	Generalizing unit-regular rings and special clean elements	2020	Peter Danchev
+	Unit-regularity of elements in rings	2022	Tsiu-Kwen Lee
+ PDF Chat	On some extensions of strongly unit nil-clean rings	2024	Ruhollah Barati
+	n-torsion clean and almost n-torsion clean matrix rings	2019	Andrada Cîmpean Peter Danchev
+	Rings Whose Clean and Nil-Clean Elements Have Some Clean-Like Properties	2024	Peter Danchev Arash Javan A. Moussavi
+ PDF Chat	UU rings	2015	Grigore Călugăreanu
+	Одно замечание о периодических кольцах	2021	Peter Danchev
+ PDF Chat	On Semi-Nil Clean Rings with Applications	2024	M. H. Bien Peter Danchev M. Ramezan-Nassab
+ PDF Chat	Rings Whose Non-Invertible Elements Are Nil-Clean	2024	Peter Danchev Arash Javan Omid Hasanzadeh A. Moussavi
+ PDF Chat	Rings in Which all Elements are Sums or Differences of Nilpotents and Potents	2021	А. N. Abyzov Peter Danchev D. T. Tapkin
+ PDF Chat	Rings with $u-1$ Quasinilpotent for Each Unit $u$	2024	Peter Danchev Arash Javan Omid Hasanzadeh A. Moussavi
+	Disproof of Several Recently Published Results in Ring Theory	2023	S K Pandey
+	Rings Whose Non-Invertible Elements Are Uniquely Strongly Clean	2024	Peter Danchev Omid Hasanzadeh A. Moussavi
+ PDF Chat	Rings in which every element is either a sum or a difference of a nilpotent and an idempotent	2015	Simion Breaz Peter Danchev Yiqiang Zhou
+ PDF Chat	Nil-clean and unit-regular elements in certain subrings of ${\mathbb M}_2(\mathbb Z)$	2018	Yansheng Wu Gaohua Tang Guixin Deng Yiqiang Zhou

Works That Cite This (0)

Action	Title	Year	Authors

Works Cited by This (0)

Action	Title	Year	Authors