A quadratic B-spline finite element method for the spatial variable combined with a Newton method for the time variable is proposed to approximate a solution of Benjamin-Bona-Mahony-Burgers (BBMB) equation. Two examples were considered to show the efficiency of the proposed scheme. The numerical solutions obtained for various viscosity were compared with the exact solutions. The numerical resul...

This article provides an understanding of the existing associations between narrative Argentine cinematographic work Necrofobia(2014) and structure modern cynicism, according to Peter Sloterdijk(1987), in order analyze how film question works its artistic horror for construction representation real social horror. From analysis cinema as a form reflection society, worked by Siegfried Kracauer (1...

This paper studies the generalized version of theZakharov-Kuznetsov Benjamin-Bona-Mahoney equation. The functionalvariable method as well as the simplest equation method areapplied to obtain solitons and singular periodic solutions to theequation. There are several constraint conditions that arenaturally revealed in order for these specialized type ofsolutions to exist. The results of this pape...

We report the results of two tests in a left frontal patient (JM) who had frequent experiences of familiarity that were not grounded in actual experience. The first experiment examined recognition of pictures that were differentially related to studied pictures. JM showed a normal function relating degree of association to false recognition. Overall, however, her false-alarm rate (FAR) was much...

Supplementary Material Qiang Song , Benjamin Decato , Elizabeth E. Hong, Meng Zhou, Fang Fang, Jianghan Qu, Tyler Garvin, Michael Kessler, Jun Zhou, Andrew D. Smith1,∗ 1 Molecular and Computational Biology, University of Southern California, Los Angeles, CA 90089 USA 2 Current address: Lineberger Comprehensive Cancer Center, University of North Carolina at Chapel Hill, Chapel Hill, NC 27599 USA...

Using recent results of the second author which explicitly identify the “(1, 2, 1, 2)avoiding” GL(p,C)×GL(q,C)-orbit closures on the flag manifold GL(p+q,C)/B as certain Richardson varieties, we give combinatorial criteria for determining smoothness, lci-ness, and Gorensteinness of such orbit closures. (In the case of smoothness, this gives a new proof of a theorem of W.M. McGovern.) Going a st...