Raymond F. Stainback, MD, FASE, Chair, Jerry D. Estep, MD, FASE, Co-Chair, Deborah A. Agler, RCT, RDCS, FASE, Emma J. Birks, MD, PhD, Merri Bremer, RN, RDCS, EdD, FASE, Judy Hung, MD, FASE, James N. Kirkpatrick, MD, FASE, Joseph G. Rogers, MD, and Nishant R. Shah, MD, MSc, Houston, Texas; Cleveland, Ohio; Louisville, Kentucky; Rochester, Minnesota; Boston, Massachusetts; Philadelphia, Pennsylva...

Human – Computer Interaction Guidelines using Bloom’s Taxonomy Bill Manaris*, Michael Wainer, Arthur E. Kirkpatrick, RoxAnn H. Stalvey, Christine Shannon, Laura Leventhal, Julie Barnes, John Wright, J. Ben Schafer and Dean Sanders College of Charleston, South Carolina, USA; Southern Illinois University, USA; Simon Fraser University, British Columbia, Canada; Centre College, Kentucky, USA; Bowli...

Abstract We present a systematic small-correlation expansion to solve the inverse Ising problem and find a set of couplings and fields corresponding to a given set of correlations and magnetizations. Couplings are calculated up to the third order in the correlations for generic magnetizations and to the seventh order in the case of zero magnetizations; in addition, we show how to sum some usefu...

A method is developed to solve the Sherrington-Kirkpatrick infinite-ranged spin-gl &ss model, considering the staggered magnetizations lssociated with the eigenvalue spectrum of the random inter lction m ltrix ls the spin-glass order pirameters. It is shown that the spin-gl lss ordering is not associated with l m lcroscopic condens ltion of eigenstates, but inste ld e lch of the N eigenstates a...

This paper presents the Hierarchical Walk, or H-Walk algorithm, which maintains the distance between two moving convex bodies by exploiting both motion coherence and hierarchical representations. For convex polygons, we prove that H-Walk improves on the classic Lin-Canny and Dobkin-Kirkpatrick algorithms. We have implemented H-Walk for moving convex polyhedra in three dimensions. Experimental r...

In this paper we consider central limit theorems for various macroscopic observables in the high temperature region of the Sherrington-Kirkpatrick spin glass model. With a particular focus on obtaining a quenched central limit theorem for the energy density of the system with non-zero external field, we show how to combine the mean field cavity method with Stein’s method in the quenched regime....