The bass and topological stable ranks of the Bohl algebra are infinite
Mortini, Raymond; Rupp, Rudolf; and Sasane, Amol
(2016)
The bass and topological stable ranks of the Bohl algebra are infinite.
Acta Applicandae Mathematicae, 142 (1).
pp. 81-90.
ISSN 0167-8019
(2016)
The bass and topological stable ranks of the Bohl algebra are infinite.
Acta Applicandae Mathematicae, 142 (1).
pp. 81-90.
ISSN 0167-8019
The Bohl algebra B is the ring of linear combinations of functions t k e λt on the real line, where k is any nonnegative integer, and λ is any complex number, with pointwise operations. We show that the Bass stable rank and the topological stable rank of B (where we use the topology of uniform convergence) are infinite.
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