Article
MSC:
06A06,
08A30,
08C05,
08C10,
18A30 | MR 1179308 | Zbl 0789.08001 | DOI: 10.21136/CMJ.1992.128348
Full entry |
PDF
(1.0 MB)
Feedback
PDF
(1.0 MB)
Feedback
References:
[1] J. Adámek: Theory of mathematical structures. D. Reidel Publ. Co., Dordrecht-Boston-Lancaster, 1983. MR 0735079
[2] J. Adámek, T. Sturm: On congruence lattices in a category. Czechoslovak Math. J. 29 (1979), 385–395. MR 0536066
[3] P. M. Cohn: Universal algebra. Harper & Row, New York-Evanston-London, 1965. Revised edition D. Reidel, Dordrecht 1981. MR 0175948
[4] V. A. Gorbunov, V. P. Tumanov: Construction of lattices of quasivarities, Mathematical logic and the theory of algorithms. Trudy Inst. Mat. 2, 12–44, Nauka, Sibirsk. Otdel., Novosibirsk 1982. (Russian) MR 0720198
[5] G. Grätzer: Universal algebra. 2nd Ed., Springer-Verlag, New York-Heidelberg-Berlin, 1979. MR 0538623
[6] G. Grätzer: General lattice theory. Birkhäuser Verlag, Basel and Stuttgart, 1978. MR 0504338
[7] P. A. Grillet: Regular categories. Lecture Notes in Math. vol. 236, Springer-Verlag, New York-Heidelberg-Berlin, 1971. MR 0289599
[8] A. I. Mal’cev: Algebraic system. Springer-Verlag, New York-Heidelberg-Berlin, 1973.
[9] P. Pudlák, J. Tůma: Every finite lattice can be embedded into the lattice of all equivalences over a finite set. Algebra Universalis 10 (1980), 74–95. DOI 10.1007/BF02482893 | MR 0552159
[10] Z. Rozenský: Verbände von Kernel der Abbildungen, die orthogonaltreu sind. Časopis Pěst. Mat. 104 (1979), 134–148. MR 0531925
[11] J. Ryšlinková: The characterization of $m$-compact elements in some lattices. Czechoslovak Math. J. 29 (1979), 252–267. MR 0529513
[12] T. Sturm: Verbände von Kernen isotoner Abbildungen. Czechoslovak Math. J. 22 (1972), 126–144. MR 0307919 | Zbl 0346.06002
[13] T. Sturm: Lattices of convex iquivalences. Czechoslovak Math. J. 29 (1979). MR 0536067
[14] T. Sturm: Closure operators which preserve the $m$-compactness. Boll. Un. Mat. Ital. (6) 1-B (1982), 197–209. MR 0654931 | Zbl 0493.06001
Search
Partner of
