[1] D. Adnadevič: Saglasnost topologiji sa uredenjem. Matematički vesnik 7 (1970), 109-112. MR 0268857

[2] D. Adnadevič: Topologija i porjadok. DAM 206, No 6 (1972), 1273-1276. MR 0317295

[3] G. Birkhoff: A new interval toþology for dually directed sets. Univ. Nac. Tucurnan. Rev. Ser. A 14 (1962), 325-331. MR 0166120

[4] G. Birkhoff: Lattice Theory. Third Edition, New York, American Math. Soc., 1967. MR 0227053 | Zbl 0153.02501

[5] Mc Caгtan: Separation axioms for topological ordered spaces. Proc. Camb. Phil. Soc. 64 (1968), 965-973. MR 0230290

[6] D. Cvetkovič: The number of antichains of finite power sets. Publ. de L'Institut Mathematique 13/27 (1972), 5-9. MR 0335287

[7] E. Čech: Topological papers. Pгaha 1968, 436-472.

[8] O. Frink: Topology in lattices. Tr. A. M. S. 51 (1942), 569-582. MR 0006496 | Zbl 0061.39305

[9] J. Chvalina: On the number of general topologies on a finite set. Scripta Fac. Sci. Nat. UJEP Brunensis, M 1, 3 (1973), 7-22. MR 0363926 | Zbl 0294.54003

[10] M. Kolibiar: Bemerkungen über Intervalltopologie in halbgeordneten Mengen. Gen. Topology and its Relations to Modern Analysis and Algebra, Pгague (1962), 252-253. MR 0147424 | Zbl 0118.02301

[11] A., M. Sekanina: Topologies compatible with ordering. Aгchivum Math. 2 (1966), 113-126. MR 0209197 | Zbl 0206.24702

[12] E. S. Wolk: Order-compatible topologies on a partially ordered set. Proc. Am. M. S. 9 (1958), 524-529. MR 0096596 | Zbl 0089.01902