N=2 Supermultiplet of Currents and Anomalous Transformations in Supersymmetric Gauge Theory

We examine some properties of supermultiplet consisting of the U(1)_{J} current, extended supercurrents, energy-momentum tensor and the central charge in N=2 supersymmetric Yang-Mills theory. The superconformal improvement requires adding another supermultiplet beginning with the U(1)_{R} current. We determine the anomalous (quantum mechanical) supersymmetry transformation associated with the central charge and the energy-momentum tensor to one-loop order.Comment: 8 pages, LaTe

Schwinger-Dyson and Large NcN_{c} Loop Equation for Supersymmetric Yang-Mills Theory

We derive an infinite sequence of Schwinger-Dyson equations for $N=1$ supersymmetric Yang-Mills theory. The fundamental and the only variable employed is the Wilson-loop geometrically represented in $N=1$ superspace: it organizes an infinite number of supersymmetrizing insertions into the ordinary Wilson-loop as a single entity. In the large $N_{c}$ limit, our equation becomes a closed loop equation for the one-point function of the Wilson-loop average.Comment: 9 pages, Late

Validation of the Effect of Full Stress Tensor in Hole Transport in Strained 65nm-Node pMOSFETs

Abstract We have developed a system consisting of a full-3D process simulator for stress calculation and k·p band calculation that takes into account the subband structure. Our simulations are in good agreement with the experimental data of strained Si-pMOSFETs of 65nm technology devices. This system is a powerful tool to optimize device structures with all stress components