Projects / Programmes
Algebraične metode v teoriji grafov in končnih geometrijah (Slovene)
Code |
Science |
Field |
Subfield |
1.01.04 |
Natural sciences and mathematics |
Mathematics |
Algebra |
Code |
Science |
Field |
P110 |
Natural sciences and mathematics |
Mathematical logic, set theory, combinatories |
P120 |
Natural sciences and mathematics |
Number theory, field theory, algebraic geometry, algebra, group theory |
transitive graph, 1/2-transitivity, group action, distance-regular graph, arc in a projective plane
Organisations (1)
, Researchers (7)
0101 Institute of Mathematics, Physics and Mechanics
Abstract
This project represents an interplay of three areas of mathematics: firstly, group actions in a combinatorial setting (semiregular elements of permutation groups, lifts of automorphisms, various types of transitivity conditions in graphs); secondly, concepts which are intrinsically graph-theoretic (distance-regularity); and thirdly, structural properties of certain objects in finite geometries (arcs in projective planes).