May 22, 2014 · Abstract We give a polynomial time randomized algorithm that, on receiving as input a pair (H, G) of n-vertex graphs, searches for an ...

Our algorithm proves that, for every integer d ≥ 3 and suitable constant C = C d , as n → ∞, asymptotically almost all graphs with n vertices and edges ...

Given graphs H and G, an embedding of H into G is an injective edge- preserving map f : V (H) → V (G), that is, for every e = {u, v} ∈ E(H),.

Abstract. We give a polynomial time randomized algorithm that, on receiving as input a pair (H, G) of n-vertex graphs, searches for an em-.

We give a polynomial time randomized algorithm that, on receiving as input a pair (H,G) of n-vertex graphs, searches for an embedding of H into G. If H has ...

This work gives a polynomial time randomized algorithm that, on receiving as input a pair (H, G) of n‐vertex graphs, searches for an embedding of H into G ...

We give a polynomial time randomized algorithm that, on receiving as input a pair H, G of n-vertex graphs, searches for an embedding of H into G. If H has ...

Our algorithm proves that, for every integer d ≥ 3 and a large enough constant C = Cd, as n →∞, asymptotically almost all graphs with n vertices and at least ...

We give a polynomial time randomized algorithm that, on receiving as input a pair (H,G) of n-vertex graphs, searches for an embedding of H into G. If H has ...

An Improved Upper Bound on the Density of Universal Random Graphs ; Resumo ; We give a polynomial time randomized algorithm that, on receiving as input a pair (H, ...