In this paper we study constructive characterizations of graphs satisfying tree-connectivity requirements. The main result is the following: if k and l are ...
If an undirected graph G = (V,E) can be built up from a single node by applying the operations (P1) and (P2), then G is (k, l)-sparse. Inspired by the previous ...
In this paper we study constructive characterizations of graphs satisfying tree-connectivity requirements. The main result is the following: if k and l are ...
In this note we provide a Henneberg-type constructive characterization theorem of [k, l]-sparse graphs, that is, the graphs for which the number of induced ...
We give a constructive characterization theorem of these graphs. In this paper we consider undirected graphs and we allow parallel edges and loops. Let G = (V,E) ...
In this note we provide a Henneberg-type constructive characterization theorem of [k, l]-sparse graphs, that is, the graphs for which the number of induced ...
In this note we provide a Henneberg-type constructive characterization theorem of [k, l]-sparse graphs, that is, the graphs for which the number of induced ...
In this note we provide a Henneberg-type constructive characterization theorem of [k, l]-sparse graphs, that is, the graphs for which the number of induced ...
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We characterize (k, l)-sparse graphs via a family of simple, elegant and efficient algorithms called the (k, l)-pebble games. As applications, we use the pebble ...
Dec 13, 2024 · We provide a constructive characterisation of circuits in the simple (2,2)-sparsity matroid. A circuit is a simple graph G=(V,E) with |E|=2|V|-1 ...