Voir la notice de l'article provenant de la source Czech Digital Mathematics Library
MR ZblTasković, Milan R. Antimorphisms of partially ordered sets. Archivum mathematicum, Tome 25 (1989) no. 3, pp. 127-135. http://geodesic.mathdoc.fr/item/ARM_1989_25_3_a1/
@article{ARM_1989_25_3_a1,
author = {Taskovi\'c, Milan R.},
title = {Antimorphisms of partially ordered sets},
journal = {Archivum mathematicum},
pages = {127--135},
year = {1989},
volume = {25},
number = {3},
mrnumber = {1188058},
zbl = {0699.06005},
language = {en},
url = {http://geodesic.mathdoc.fr/item/ARM_1989_25_3_a1/}
}
[1] A. Abian: A fixed point theorem for nonincreasing mappings. Boll. Un. Mat. Ital. 2 (1969), 200-201. | MR
[2] S. Abian A. Brown: A theorem on partially ordered sets with applications to fixed point theorem. Canad. J. Math. 13 (1961), 78-82. | MR
[3] A. Davis: A characterization of complete lattice. Pacific J. Math. 5 (1955), 311-319. | MR
[4] P. H. Edelman: On a fixed point theorem for partially ordered set. Discrete Math. 15 (1979), 117-119. | MR
[5] Dj. Kurepa: Fixpoints of monotone mapping of oredered sets. Glasnik Mat. fiz. astr. 19 (1964), 167-173. | MR
[6] Dj. Kurepa: Fixpoints of decreasing mapping of ordered sets. Publ. Inst. Math. Beograd (N. S.) 18 (32) (1975), 111-116. | MR
[7] F. Metcalf T. H. Payne: On the existence of fixed points in a totally ordered set. Proc. Amer. Math. Soc. 31 (1972), 441-444. | MR
[8] H., M. Höft: Some fixed point theorems for partially ordered sets. Canad. J. Math. 28 (1976), 992-997. | MR
[9] I. Rival: A fixed point theorem for finite partially ordered sets. J. Combin. Theory Seг. A 21 (1976), 309-318. | MR
[10] R. Smithson: Fixed points in partially ordered sets. Pacific J. Math. 45 (1973), 363-367. | MR | Zbl
[11] Z. Shmuely: Fixed points of antitone mappings. Proc. Amer. Math. Soc. 52 (1975), 503-505. | MR | Zbl
[12] A. Taгski: A lattice theoretical fixpoint theorem and its applications. Pacific J. Math. 5 (1955), 285-309. | MR
[13] M. Taskovič: Banach's mappings of fixed points on spaces and ordered sets. Thesis, Math. Balcanica 9 (1979), p. 130.
[14] M. Taskovič: Partially ordered sets and some fixed point theorems. Publ. Inst. Math. Beograd (N. S.) 27 (41) (1980), 241-247. | MR
[15] L. E. Ward: Completeness in semilattices. Canad. J. Math. 9 (1957), 578-582. | MR
[16] W. S. Wong: Common fixed points of commuting monotone mappings. Canad. J. Math. 19 (1967), 617-620. | MR | Zbl