Tatyana S. Turova

activity

20062009

most citedDiffusion approximation for the components in critical inhomogeneous random graphs of rank 1

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

collaborators

4 papers

math.PR2009★ 5 cited

Diffusion approximation for the components in critical inhomogeneous random graphs of rank 1

Tatyana S. Turova

Consider the random graph on $n$ vertices $1, ..., n$ . Each vertex $i$ is assigned a type $X_{i}$ with $X_{1}, ..., X_{n}$ being independent identically distributed as a nonnegative disc…

math.PR2008

Asymptotics for the size of the largest component scaled to "log n" in inhomogeneous random graphs

Tatyana S. Turova

We study the inhomogeneous random graphs in the subcritical case. We derive an exact formula for the size of the largest connected component scaled to $lo g n$ where $n$ is the siz…

math.PR2006★ 4 cited

Merging percolation on $Z^{d}$ and classical random graphs: Phase transition

Tatyana S. Turova, Thomas Vallier

We study a random graph model which is a superposition of the bond percolation model on $Z^{d}$ with probability $p$ of an edge, and a classical random graph $G (n, c / n)$ . We show tha…

math.PR2006

Merging percolation and classical random graphs: Phase transition in dimension 1

Tatyana S. Turova, Thomas Vallier

We study a random graph model which combines properties of the edge percolation model on Z^d and a classical random graph G(n,c/n). We show that this model, being a homogeneous ran…

Diffusion approximation for the components in critical inhomogeneous random graphs of rank 1

Asymptotics for the size of the largest component scaled to "log n" in inhomogeneous random graphs

Merging percolation on Zd and classical random graphs: Phase transition

Merging percolation and classical random graphs: Phase transition in dimension 1

Merging percolation on $Z^{d}$ and classical random graphs: Phase transition