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Rings, Matrices over Which Are Representable As the Sum of Two Potent Matrices
by
Abyzov, A. N.
, Tapkin, D. T.
in
Commutativity
/ Conflicts of interest
/ Decomposition
/ Linear algebra
/ Mathematics
/ Mathematics and Statistics
/ Number theory
/ Rings (mathematics)
/ Sums
2023
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Do you wish to request the book?
Rings, Matrices over Which Are Representable As the Sum of Two Potent Matrices
by
Abyzov, A. N.
, Tapkin, D. T.
in
Commutativity
/ Conflicts of interest
/ Decomposition
/ Linear algebra
/ Mathematics
/ Mathematics and Statistics
/ Number theory
/ Rings (mathematics)
/ Sums
2023
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Rings, Matrices over Which Are Representable As the Sum of Two Potent Matrices
Journal Article
Rings, Matrices over Which Are Representable As the Sum of Two Potent Matrices
2023
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Overview
This paper investigates conditions under which representability of each element
from the field
as the sum
, where
,
, and
are fixed natural numbers >1, implies a similar representability of each square matrix over the field
. We propose a general approach to solving this problem. As an application we describe fields and commutative rings where 2 is a unit, over which each square matrix is the sum of two 4-potent matrices.
Publisher
Pleiades Publishing,Springer Nature B.V
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