14 citations
7 papers
Concentration of normalized sums and a central limit theorem for noncorrelated random variables
Sergey G. Bobkov
For noncorrelated random variables, we study a concentration property of the family of distributions of normalized sums formed by sequences of times of a given large length.
On the local Smoothness of Solutions of the Navier-Stokes Equations
Hongjie Dong, Dapeng Du
We consider the Cauchy problem for incompressible Navier-Stokes equations with initial data , and study in…
An accelerated splitting-up method for parabolic equations
István Gyöngy, Nicolai Krylov
We approximate the solution of the Cauchy problem $$ \frac{\partial}{\partial t} u(t,x)=Lu(t,x)+f(t,x), \quad (t,x)\in(0,T]\times\bR^d, $$ $$ u(0,x)=u_0(x),\quad x\in\bR^d $$ b…
Strong lensing constraints on the properties of cluster galaxies
Liliya L. R. Williams, Prasenjit Saha
A recently discovered quadruply-imaged QSO, SDSS J1004+4112 (Inada et al. 2003; Oguri et al. 2004) in the core of a galaxy cluster has an unprecedented image separation of…
Dark Matter Candidates in Supersymmetric Models
Keith A. Olive
The status of the constrained minimal supersymmetric standard model (CMSSM) will be discussed in light of our current understanding of the relic density after WMAP. A global likeli…
A CLT for a band matrix model
Greg Anderson, Ofer Zeitouni
A law of large numbers and a central limit theorem are derived for linear statistics of random symmetric matrices whose on-or-above diagonal entries are independent, but neither ne…