Some characterizations of the tensor product of complete lattices with applications to quantales
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Link
http://link.springer.com/content/pdf/10.1007/s00233-018-9967-9.pdf
Reference12 articles.
1. Banaschewski, B., Nelson, E.: Tensor products and bimorphisms. Canad. Math. Bull. 19, 385–402 (1976)
2. Banaschewski, B., Niefield, S.B.: Projective and supercoherent frames. J. Pure App. Algebra 70, 45–51 (1991)
3. Eklund, P., Gutiérrez García, J., Höhle, U., Kortelainen, J.: Semigroups in Complete Lattices: Quantales, Modules and Related Topics, Developments in Mathematics, vol. 54. Springer, Berlin (2018)
4. Gierz, G., Hofmann, K.H., Keimel, K., Lawson, J.D., Mislove, M., Scott, D.S.: A Compendium of Continuous Lattices. Springer, Berlin (1980)
5. Gutiérrez García, J., Höhle, U., Kubiak, T.: Tensor products of complete lattices and their application in constructing quantales. Fuzzy Sets Syst. 313, 43–60 (2017)
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1. Some partial results on the cancellation law for the tensor product of complete lattices;Algebra universalis;2022-03-20
2. Correction to: Some characterizations of the tensor product of complete lattices with applications to quantales;Semigroup Forum;2020-02-10
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