Applications of GridProbe technology for traffic monitoring on high-capacity backbone networks, data-link layer simulation approach

This paper covers the on-going research on MASTSproject. The project objectives are to set-up and exploit a trafficmonitoring system for the UKLIGHT international high capacityexperimental network. The proposed system will record data flowand topological information at a range of time scales (fromfractions of a second to years). It will make this informationavailable to the community as a web service and managementinterfaces. In this paper the focus is on development of simulationplatforms that enable testing the analysis algorithms and Webservices output

An exploratory study of the vortex sheets shed from the leading edges of slender wings

Analysis of vortex sheets shed from leading edges of slender wing

A theoretical investigation of the aerodynamics of slender wing-body combinations exhibiting leading-edge separation

Theoretical investigation of aerodynamics of slender wing-body combinations exhibiting leading edge separatio

Modified NASA-Lewis chemical equilibrium code for MHD applications

A substantially modified version of the NASA-Lewis Chemical Equilibrium Code was recently developed. The modifications were designed to extend the power and convenience of the Code as a tool for performing combustor analysis for MHD systems studies. The effect of the programming details is described from a user point of view

Theoretical and experimental study of the elastic behavior of the human brachial and other human and canine arteries

Elastic behavior of human brachial and other human and canine arteries analyzed by nonlinear membrane theor

Analysis of a Convective Reaction-Diffusion Equation II

We study the large time behavior of positive solutions of the semilinear parabolic equation $u_t = u_{xx} + \varepsilon (g(u))_x + f(u)$, $0 \u3c x \u3c L$, $\varepsilon \in {\bf R}$, subject to $u(0,t) = u(L,t) = 0$. The model problem in which the results apply is $g(u) = u^m$ and $f(u) = u^p 1 \leqq m \u3c p$. The steady state problem is analyzed in some detail, and results about finite time blow up are proved