In: Mathematica Slovaca, vol. 54, no. 1
Tensor products of sequential effect algebras
Year, pages: 2004, 1 - 11
A sequential effect algebra (SEA) is an effect algebra on which a sequential product with natural properties is defined. It is first shown that the tensor product of a Boolean algebra with an arbitrary SEA exists. We then characterize pairs of SEA's that admit a tensor product. As a corollary we show that a pair of commutative SEA's admit a tensor product if they admit a bimorphism.
How to cite:
Gudder, S. 2004. Tensor products of sequential effect algebras. In Mathematica Slovaca, vol. 54, no.1, pp. 1-11. 0139-9918.
Gudder, S. (2004). Tensor products of sequential effect algebras. Mathematica Slovaca, 54(1), 1-11. 0139-9918.