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20042025
most citedCreation and Growth of Components in a Random Hypergraph Process

3 citations · 9 across the 20 of their papers we have counts for

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cs.DM2016

The Maximum Block Size of Critical Random Graphs

Vonjy Rasendrahasina, Andry Rasoanaivo, Vlady Ravelomanana

Let be the uniform random graph with vertices and edges. Let be the maximum block-size of or the maximum size of its maximal -connected ind…

cs.DM2007

Another Proof of Wright's Inequalities

Vlady Ravelomanana

We present a short way of proving the inequalities obtained by Wright in [Journal of Graph Theory, 4: 393 - 407 (1980)] concerning the number of connected graphs with edges…

cs.DM2007

On the growth of components with non fixed excesses

Anne-Elisabeth Baert, Vlady Ravelomanana, Loÿs Thimonier

Denote by an -component a connected graph with edges more than vertices. We prove that the expected number of creations of -component, by means of adding a new edge t…

cs.DM2007

Minimum Sum Edge Colorings of Multicycles

Jean Cardinal, Vlady Ravelomanana, Mario Valencia-Pabon

In the minimum sum edge coloring problem, we aim to assign natural numbers to edges of a graph, so that adjacent edges receive different numbers, and the sum of the numbers assigne…

cs.DM2006★ 3 cited

Creation and Growth of Components in a Random Hypergraph Process

Vlady Ravelomanana, Alphonse Laza Rijamame

Denote by an -component a connected -uniform hypergraph with edges and vertices. We prove that the expected number of creations of -component dur…

cs.DM2006

The Average Size of Giant Components Between the Double-Jump

Vlady Ravelomanana, the Projet PAI Amadeus Collaboration

We study the sizes of connected components according to their excesses during a random graph process built with vertices. The considered model is the continuous one defined in…