Higher Order C(t, p, s) Crossover Designs

Higher Order C(t, p, s) Crossover Designs

184-30: Empirical Power for Higher-Order Crossover Designs in Comparative Bioavailability Clinical Trials

A standard 2x2 crossover design has been widely used in drug clinical trials, but it is not optimal because of some undesirable statistical properties such as the low power to test carry-ov er effect. Higher-order crossov er designs address this defficiency and, theref ore, have drawn more attention recently. Howev er, exact power calculation of higher-order crossov er designs poses difficulity...

Higher-Order Masking Schemes for S-Boxes

Masking is a common countermeasure against side-channel attacks. The principle is to randomly split every sensitive intermediate variable occurring in the computation into d+1 shares, where d is called the masking order and plays the role of a security parameter. The main issue while applying masking to protect a block cipher implementation is to design an efficient scheme for the s-box computa...

Interconnect layout optimization under higher order RLC model forMCM designs

In this paper, we study the interconnect layout optimization problem under a higher-order RLC model to optimize not only delay, but also waveform, for interconnects with non-monotone signal response in the context of MCM global routing. We propose a unified approach that considers topology optimization and waveform optimization simultaneously. Using a new incremental moment computation algorith...

Higher Order Degenerate Hermite-Bernoulli Polynomials Arising from $p$-Adic Integrals on $mathbb{Z}_p$

Our principal interest in this paper is to study higher order degenerate Hermite-Bernoulli polynomials arising from multivariate $p$-adic invariant integrals on $mathbb{Z}_p$. We give interesting identities and properties of these polynomials that are derived using the generating functions and $p$-adic integral equations. Several familiar and new results are shown to follow as special cases. So...