For a non-square transfer matrix with zeros on the extended imaginary axis including infinity, this paper discusses how to dilate (augment) such transfer matrix to a square one without adding extra zeros on the extended imaginary axis. The state-space construction for the dilation is proposed by using the finite and infinite eigenstructures of the transfer matrix. Copyright c © 2002 IFAC

Copyright (c) 2009 Martin Vetterli, Jelena Kovačević, and Vivek K Goyal. These materials are protected by copyright. They have been made available for your personal use. You may not otherwise copy, reproduce, publish, post, transmit, display, store, sublicense, transfer, distribute, and/or make derivative works without the express written permission of the authors. The World of Fourier and Wave...

As technology scales down, coupling between nodes of the circuits increases and becomes an important factor in interconnection analysis. In many cases like the deep submicron technology (DSM), the coupling between lines (inter-wire capacitance) is strong and the power consumed by parasitic capacitance is non-negligible [1-6]. In this work, we employ the differential low-weight encoding [1] to r...

Computerized performance monitoring systems (CPMS) are pervasive, and there is speculation, as well as survey and case study evidence in the literature, that they might cause ill effects on performance, and might increase worker stress. This laboratory study investigated possible impacts of CPMS on physiological and perceived stress, as well as on the performance of the subjects. The study invo...

case law and doctrine are, no¬ doubt, of immune importance and impact in developing law in every country, especially where they complete each other. yet, in iran they are often not used as a complement to each other particularly in the field of copyright. this paper seeks to connect these two. to this end, it will review judgments given by the ahwaz ordinary public court and the appeal court of...