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- W2041176213 abstract "Abstract Let $A, B$ be two square complex matrices of the same dimension $nleq 3$ . We show that the following conditions are equivalent. (i) There exists a finite subset $Usubset { mathbb{N} }_{geq 2} $ such that for every $tin mathbb{N} setminus U$ , $exp (tA+ B)= exp (tA)exp (B)= exp (B)exp (tA)$ . (ii) The pair $(A, B)$ has property L of Motzkin and Taussky and $exp (A+ B)= exp (A)exp (B)= exp (B)exp (A)$ . We also characterise the pairs of real matrices $(A, B)$ of dimension three, that satisfy the previous conditions." @default.
- W2041176213 created "2016-06-24" @default.
- W2041176213 creator A5089624232 @default.
- W2041176213 date "2013-06-28" @default.
- W2041176213 modified "2023-09-26" @default.
- W2041176213 title "PROPERTY L AND COMMUTING EXPONENTIALS IN DIMENSION AT MOST THREE" @default.
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- W2041176213 doi "https://doi.org/10.1017/s0004972713000609" @default.
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