Voir la notice de l'article provenant de la source Czech Digital Mathematics Library
MR ZblTůma, Jiří. On infinite partition representations and their finite quotients. Czechoslovak Mathematical Journal, Tome 45 (1995) no. 1, pp. 21-38. doi: 10.21136/CMJ.1995.128508
@article{10_21136_CMJ_1995_128508,
author = {T\r{u}ma, Ji\v{r}{\'\i}},
title = {On infinite partition representations and their finite quotients},
journal = {Czechoslovak Mathematical Journal},
pages = {21--38},
year = {1995},
volume = {45},
number = {1},
doi = {10.21136/CMJ.1995.128508},
mrnumber = {1314529},
zbl = {0857.06002},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.21136/CMJ.1995.128508/}
}
TY - JOUR AU - Tůma, Jiří TI - On infinite partition representations and their finite quotients JO - Czechoslovak Mathematical Journal PY - 1995 SP - 21 EP - 38 VL - 45 IS - 1 UR - http://geodesic.mathdoc.fr/articles/10.21136/CMJ.1995.128508/ DO - 10.21136/CMJ.1995.128508 LA - en ID - 10_21136_CMJ_1995_128508 ER -
[1] G. Birkhoff, O. Frink: Representations of lattices by sets. Trans. Amer. Math. Soc. 64 (1948), 299–313. | DOI | MR
[2] M. W. Liebeck, C. E. Praeger, J. Saxl: On the O’Nan-Scott theorem for finite primitive permutation groups. J. Austr. Math. Soc. A-44 (1988), 389–396. | DOI | MR
[3] P. P. Pálfy, P. Pudlák: Congruence lattices of finite algebras and intervals in subgroup lattices of finite groups. Algebra Universalis 11 (1980), 22–27. | DOI | MR
[4] P. Pudlák, J. Tůma: Every finite lattice can be embedded in a finite partition lattice. Algebra Universalis 10 (1980), 74–95. | DOI | MR
[5] J. Tůma: Some finite congruence lattices I. Czechoslovak Math. Journal 36 (1986), 298–330. | MR
[6] J. Tůma: Intervals in subgroup lattices of infinite groups. J. of Algebra 125 (1989), 367–399. | DOI | MR
[7] J. Tůma: Partition, congruence and subgroup representations of lattices, preprint. | MR
[8] J. Tůma: A new proof of Whitman’s embedding.
Cité par Sources :