Toronto Metropolitan University

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20022015

most citedThe EFM approach for single-index models

167 citations

Showing 2010Show all

14 papers · 1 filter

math.CA2010

A generalized Allwright formula and the vector Riccati equation

Kurt Munk Andersen, Allan Sandqvist

A classical formula of Allwright on the general solution of a scalar differential equation is generalized to a system of differential equations by means of the Kronecker product.Th…

math.CO2010

Asymptotic enumeration of sparse 2-connected graphs

Graeme Kemkes, Cristiane M. Sato, Nicholas Wormald

We determine an asymptotic formula for the number of labelled 2-connected (simple) graphs on $n$ vertices and $m$ edges, provided that $m - n \to \infty$ and $m = O (n lo g n)$ as $n\to\in…

math.CV2010★ 1 cited

Polynomial estimates, exponential curves and Diophantine approximation

Dan Coman, Evgeny A. Poletsky

Let $α \in (0, 1) ∖ Q$ and $K = {(e^{z}, e^{α z}) : ∣ z ∣ \leq 1} \subset C^{2}$ . If $P$ is a polynomial of degree $n$ in $C^{2}$ , normalized by $∥ P ∥_{K} = 1$ , we obtain sh…

math.PR2010★ 1 cited

Smaller population size at the MRCA time for stationary branching processes

Yu-Ting Chen, Jean-François Delmas

We present an elementary model of random size varying population given by a stationary continuous state branching process. For this model we compute the joint distribution of: the…

math.AP2010★ 2 cited

Asymptotic behavior of solutions of the stationary Navier-Stokes equations in an exterior domain

Ching-Lung Lin, Gunther Uhlmann, Jenn-Nan Wang

We study the asymptotic behavior of an incompressible fluid around a bounded obstacle. The problem is modeled by the stationary Navier-Stokes equations in an exterior domain in $\R…

math.PR2010

The weak Stratonovich integral with respect to fractional Brownian motion with Hurst parameter 1/6

Ivan Nourdin, Anthony Réveillac, Jason Swanson

Let $B$ be a fractional Brownian motion with Hurst parameter $H = 1/6$ . It is known that the symmetric Stratonovich-style Riemann sums for $\int g (B (s)) d B (s)$ do not, in general, c…