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MR ZblKeywords: Boolean algebras; modal algebras; Boolean spaces with relations
Celani, Sergio. Quasi-modal algebras. Mathematica Bohemica, Tome 126 (2001) no. 4, pp. 721-736. doi: 10.21136/MB.2001.134115
@article{10_21136_MB_2001_134115,
author = {Celani, Sergio},
title = {Quasi-modal algebras},
journal = {Mathematica Bohemica},
pages = {721--736},
year = {2001},
volume = {126},
number = {4},
doi = {10.21136/MB.2001.134115},
mrnumber = {1869464},
zbl = {0999.06012},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.21136/MB.2001.134115/}
}
[1] Brink C., Rewitzky I. M.: Finite-cofinite program relations. Log. J. IGPL 7 (1999), 153–172. | DOI | MR
[2] Bosangue M., Kwiatkowska M.: Re-interpreting the modal $\mu $-calculus. Modal Logic and Process Algebra: A Bisimulation Perspective. A. Ponse, M. de Rijke, Y. Venema (eds.), CSLI Lectures Notes, Stanford, CA, 1995. | MR
[3] Goldblatt R.: Mathematics of Modality. CSLI Lectures Notes, Stanford, CA, 1993. | MR | Zbl
[4] Goldblatt R.: Saturation and the Hennessy-Milner Property. Modal Logic and Process Algebra: A Bisimulation Perspective, A. Ponse, M. de Rijke, Y. Venema (eds.), CSLI Lectures Notes, Stanford, CA, 1995. | MR
[5] Jónsson B., Tarski A.: Boolean algebras with Operators, Part I. Amer. J. Math. 73 (1951), 891–939. | DOI | MR
[6] Koppelberg S.: Topological duality. Handbook of Boolean Algebras, J. D. Monk, R. Bonnet (eds.) vol. 1, North-Holland, Amsterdam, 1989, pp. 95–126. | MR
[7] Sambin G., Vaccaro V.: Topology and duality in modal logic. Ann. Pure Appl. Logic 37 (1988), 249–296. | DOI | MR
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