Splitting necklaces, with constraints
D Jojic, G Panina, R Zivaljevic - SIAM Journal on Discrete Mathematics, 2021 - SIAM
We prove several versions of Alon's necklace-splitting theorem, subject to additional
constraints, as illustrated by the following results.(1) The “almost equicardinal necklace …
constraints, as illustrated by the following results.(1) The “almost equicardinal necklace …
A Tverberg type theorem for collectively unavoidable complexes
D Jojić, G Panina, R Živaljević - Israel Journal of Mathematics, 2021 - Springer
We prove that the symmetrized deleted join SymmDelJoin (KK) of a “balanced family” KK=<
K i> i= 1 r of collectively r-unavoidable subcomplexes of 2 m is (m− r− 1)-connected. As a …
K i> i= 1 r of collectively r-unavoidable subcomplexes of 2 m is (m− r− 1)-connected. As a …
Alexander r-tuples and Bier complexes
D Jojić, I Nekrasov, G Panina… - Publications de l'Institut …, 2018 - doiserbia.nb.rs
We introduce and study Alexander r-tuples K=‹ Ki› ri= 1 of simplicial complexes, as a
common generalization of pairs of Alexander dual complexes (Alexander 2-tuples) and r …
common generalization of pairs of Alexander dual complexes (Alexander 2-tuples) and r …
[PDF][PDF] Note on combinatorial structure of self-dual simplicial complexes
M Timotijevic - Mat. Vesnik, 2019 - vesnik.math.rs
Simplicial complexes K, in relation to their Alexander dual ̂K, can be classified as self-dual
(K= ̂K), sub-dual (K⊆ ̂K), super-dual (K⊇ ̂K), or transcendent (neither sub-dual nor …
(K= ̂K), sub-dual (K⊆ ̂K), super-dual (K⊇ ̂K), or transcendent (neither sub-dual nor …
Topology of unavoidable complexes
The partition number $\pi (K) $ of a simplicial complex $ K\subset 2^{[m]} $ is the minimum
integer $\nu $ such that for each partition $ A_1\uplus\ldots\uplus A_\nu=[m] $ of $[m] $ at …
integer $\nu $ such that for each partition $ A_1\uplus\ldots\uplus A_\nu=[m] $ of $[m] $ at …
[PDF][PDF] Topology of unavoidable complexes
D Jojic, W Marzantowicz, ST Vrecica… - arXiv preprint arXiv …, 2016 - academia.edu
The partition number π (K) of a simplicial complex K⊆ 2 [m] is the minimum integer ν such
that for each partition A1⊎...⊎ Aν=[m] of [m] at least one of the sets Ai is in K. A complex K is r …
that for each partition A1⊎...⊎ Aν=[m] of [m] at least one of the sets Ai is in K. A complex K is r …
[PDF][PDF] Комбинаторна топологија и графовски комплекси
М Jelić Milutinović - Универзитет у Београду, 2021 - nardus.mpn.gov.rs
КОМБИНАТОРНА ТОПОЛОГИЈА И ГРАФОВСКИ КОМПЛЕКСИ Page 1 УНИВЕРЗИТЕТ У
БЕОГРАДУ МАТЕМАТИЧКИ ФАКУЛТЕТ Марија Јелић Милутиновић КОМБИНАТОРНА …
БЕОГРАДУ МАТЕМАТИЧКИ ФАКУЛТЕТ Марија Јелић Милутиновић КОМБИНАТОРНА …
Kombinatorna topologija i grafovski kompleksi
M Jelić Milutinović - 2021 - elibrary.matf.bg.ac.rs
In this dissertation we examine several important objects and concepts in
combinatorialtopology, using both combinatorial and topological methods. The matching …
combinatorialtopology, using both combinatorial and topological methods. The matching …
[PDF][PDF] Ауто-дуални симплицијални комплекси, њихова генерализација и примене у комбинаторици и геометрији
M Timotijević - Универзитет у Београду, 2019 - nardus.mpn.gov.rs
AUTO-DUALNI SIMPLICIJALNI KOMPLEKSI, WIHOVA GENERALIZACIJA I PRIMENE U
KOMBINATORICI I GEOMETRIJI Page 1 UNIVERZITET U BEOGRADU MATEMATI^KI …
KOMBINATORICI I GEOMETRIJI Page 1 UNIVERZITET U BEOGRADU MATEMATI^KI …
[PDF][PDF] Auto-dualni simplicijalni kompleksi, njihova generalizacija i primene u kombinatorici i geometriji
M Timotijević - 2019 - elibrary.matf.bg.ac.rs
Doktorant Timotijevi} Marinko je upisao doktorske studije Topologije {kolske 2012/2013 na
Matemati~ kom fakultetu Univerziteta u Beogradu. Tokom studija, poloio je predmete …
Matemati~ kom fakultetu Univerziteta u Beogradu. Tokom studija, poloio je predmete …