Add to ORKGWe consider the random system of 2-linear equations over the finite field GF (2) whose left hand side corresponds to the random graph G(n, p) and whose right hand side consists of independent Bernoulli random variables with success probability 1/2, assuming that the right hand side is independent of the left hand side. G(n, p) is the random graph with n labeled vertices such that each of the
It is well-known that the game of \textit{Lights Out} on a graph $G$ with $|V(G)| = n$ is universall...
In this paper we survey the work done for graphs on random geometric models. We present some heurist...
In the model of randomly perturbed graphs we consider the union of a deterministic graph G with mini...
Results of research on classical combinatorial structures such as random graphs, permutations, and s...
Let F be a probability distribution with support on the nonnegative integers. We describe two algori...
Let F be a probability distribution with support on the nonnegative integers. We describe two algori...
We propose the following model of a random graph on n vertices. Let F be a distribution in Rn(n−1)/2...
Let D be a non-negative integer-valued random variable and let G = (V, E) be an infinite transitive ...
Let F be a probability distribution with support on the non-negative integers. Two algorithms are de...
AbstractStarting with n labeled vertices and no edges, introduce edges, one at a time, so as to obta...
Consider random graphs with n labelled vertices in which the edges are chosen independently and with...
Volchenkov D, Blanchard P. An algorithm generating random graphs with power law degree distributions...
This paper deals with the probability of classical system-theoretic properties of random linear syst...
The theorem on a normal limit distribution of the normalized number of false solutions of a beforeha...
Abstract. Most NP- Complete problems have linear solutions when restricted to random graphs [2]. Ran...
It is well-known that the game of \textit{Lights Out} on a graph $G$ with $|V(G)| = n$ is universall...
In this paper we survey the work done for graphs on random geometric models. We present some heurist...
In the model of randomly perturbed graphs we consider the union of a deterministic graph G with mini...
Results of research on classical combinatorial structures such as random graphs, permutations, and s...
Let F be a probability distribution with support on the nonnegative integers. We describe two algori...
Let F be a probability distribution with support on the nonnegative integers. We describe two algori...
We propose the following model of a random graph on n vertices. Let F be a distribution in Rn(n−1)/2...
Let D be a non-negative integer-valued random variable and let G = (V, E) be an infinite transitive ...
Let F be a probability distribution with support on the non-negative integers. Two algorithms are de...
AbstractStarting with n labeled vertices and no edges, introduce edges, one at a time, so as to obta...
Consider random graphs with n labelled vertices in which the edges are chosen independently and with...
Volchenkov D, Blanchard P. An algorithm generating random graphs with power law degree distributions...
This paper deals with the probability of classical system-theoretic properties of random linear syst...
The theorem on a normal limit distribution of the normalized number of false solutions of a beforeha...
Abstract. Most NP- Complete problems have linear solutions when restricted to random graphs [2]. Ran...
It is well-known that the game of \textit{Lights Out} on a graph $G$ with $|V(G)| = n$ is universall...
In this paper we survey the work done for graphs on random geometric models. We present some heurist...
In the model of randomly perturbed graphs we consider the union of a deterministic graph G with mini...