20.500.12556/DiRROS-31172 Varieties of mutual-visibility and general position on Sierpiński graphs The variety of mutual-visibility problems contains four members, as does the variety of general position problems. The basic problem is to determine the cardinality of the largest such sets. In this paper, these eight invariants are investigated on Sierpiński graphs $S_p^n$. They are determined for the Sierpiński graphs $S_p^2$, $p\ge 3$. All, but the outer mutual-visibility number and the outer general position number, are also determined for $S_3^n$, $n\ge 3$. In many of the cases the corresponding extremal sets are enumerated. mutual-visibility set general position set Sierpiński graph množica vzajemne vidnosti množica v splošni legi graf Sierpińskega true false true Angleški jezik Slovenski jezik Neznano 2026-07-17 13:28:26 2026-07-17 13:28:27 2026-07-18 03:45:04 0000-00-00 00:00:00 2026 0 0 str. 693-710 no. 3 Vol. 46 2026 0000-00-00 Zaloznikova Objavljeno NiDoloceno 0000-00-00 0000-00-00 2026-01-01 519.17 1234-3099 10.7151/dmgt.2625 285273347 DMGT-2625.pdf DMGT-2625.pdf 1 B81C1F63578DA1E9841AF3F27CDE3A85 cc4cd0cdfd1ce9a27380e64c1cdbf0515729000b6affd1b265036ee17f6dbfc8 5af242c5-81d3-11f1-a19f-001a4af901a5 https://dirros.openscience.si/Dokument.php?lang=slv&id=48085 https://www.dmgt.uz.zgora.pl/publish/article.php?doi=2625 1 a6cd7982-81d2-11f1-a19f-001a4af901a5 https://dirros.openscience.si/Dokument.php?lang=slv&id=48083 Inštitut za matematiko, fiziko in mehaniko 0 0 0