Michael C. Haslam

Regularity Theory and Superalgebraic Solvers for Wire Antenna Problems

We consider the problem of evaluating the current distribution

Efficient high-order evaluation of scattering by periodic surfaces: deep gratings, high frequencies, and glancing incidences

J(z)

Dynamical systems approach to a Bianchi type I viscous magnetohydrodynamic model

that is induced on a straight wire antenna by a time-harmonic incident electromagnetic field. The scope of this paper is twofold. One of its main contributions is a regularity proof for a straight wire occupying the interval

Interactions between pairs of oblique waves in a Bickley jet

[-1,1]

Mathematical issues in eternal inflation

. In particular, for a smooth time-harmonic incident field this theorem implies that

Dynamics of a closed viscous universe

J(z) = I(z)/\sqrt{1-z^2}

Future asymptotic behavior of a nontilted Bianchi type IV viscous model

, where

Efficient high-order evaluation of scattering by periodic surfaces: vector-parametric gratings and geometric singularities

I(z)

Vortices on a cylinder

is an infinitely differentiable function—the previous state of the art in this regard placed

Stochastic Eternal Inflation in a Bianchi Type I Universe

I