https://m2.mtmt.hu/ hun 2026-05-01 21:57 Book 1629264 APPROVED true 0 2018-10-02T08:54:25.000+0000 false 1629264 2026-04-29T04:47:14.296+0000 2025-01-09T14:46:59.694+0000 2011-07-12T12:56:20.000+0000 true 10001536 Insperger Tamás /api/author/10001536 Author true 10001536 2025-01-11T23:36:22.126+0000 2025-01-11T23:36:22.126+0000 Admin 10067876 /api/admin/10067876 Ladányi Gusztáv true true Admin 10080106 /api/admin/10080106 Király Magdolna true true 2024-10-17T16:27:16.308+0000 true false true 23 23 /api/publicationtype/23 PublicationType 3 true 23 Book true 10000201 Monograph true 23 23 /api/publicationtype/23 PublicationType 3 true 23 Book /api/subtype/10000201 Szakkönyv SubType 337 true 10000201 true 1 /api/category/1 Category true 1 Insperger, T Semi-Discretization for Time-Delay Systems Stability and Engineering Applications 0 174 2011 The book presents the recently introduced and already widely cited semi-discretization method for the stability analysis of delayed dynamical systems with parametric excitation. Delay-differential equations often come up in different fields of engineering, such as feedback control systems, machine tool vibrations, and balancing/stabilization with reflex delay. The behavior of such systems is often counter-intuitive and closed form analytical formulas can rarely be given even for the linear stability conditions. The same holds for parametrically excited systems. If parametric excitation is coupled with the delay effect, then the governing equation is a delay-differential equation with time-periodic coefficients, and the stability properties are even more intriguing. The semi-discretization method is a simple but efficient method that is based on the discretization with respect to the delayed term and the periodic coefficients only. This discretization results in a system of ordinary differential equations that can be solved using standard techniques, which are part of basic engineering curriculums. The method can effectively be used to construct stability charts in the space of system parameters. These charts provide a useful tool for engineers, since they present an overview on the effects of system parameters on the local dynamics of the system. The book presents the application of the method to different engineering problems, such as dynamics of turning and milling processes with constant and with varying spindle speeds, stick balancing with reflex delay, force control processes in the presence of feedback delay, and stabilization using time-periodic control gains. 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/api/publication/1629264 <div class="Book Publication long-list"> <div class="authors"> <img title="Forrásközlemény" style="float: left" src="/frontend/resources/grid/publication-core-icon.png"> <img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png"> <div class="autype autype0"> <span class="author-name" mtid="10001536"><a href="/gui2/?type=authors&mode=browse&sel=10001536" target="_blank">Insperger T (<span class="authorship-author-name">Insperger Tamás</span> <span class="authorAux-mtmt"> műszaki mechanika</span>) </a> </span> <span class="author-affil"><span title="Budapesti Műszaki és Gazdaságtudományi Egyetem">BME</span>/<span title="Gépészmérnöki Kar">GPK</span>/Műszaki Mechanikai Tanszék</span> ;&nbsp;&nbsp;&nbsp; <span class="author-name" mtid="10000019"><a href="/gui2/?type=authors&mode=browse&sel=10000019" target="_blank">Stépán G (<span class="authorship-author-name">Stépán Gábor</span> <span class="authorAux-mtmt"> mechanika</span>) </a> </span> <span class="author-affil"><span title="Budapesti Műszaki és Gazdaságtudományi Egyetem">BME</span>/<span title="Gépészmérnöki Kar">GPK</span>/Műszaki Mechanikai Tanszék</span> </div> </div> <div class="title"><a href="/gui2/?mode=browse&params=publication;1629264" target="_blank">Semi-Discretization for Time-Delay Systems : Stability and Engineering Applications.</a></div><div class="publish-data"> <span class="published-at"> New York</span>: <span class="publishers">Springer London</span>, <span class="pages">174 p.</span> <span class="year">(2011)</span> </div> <span class="volume"> <span class="volumeTitle"></span> ( <span class="seriesTitle">Applied Mathematical Sciences; </span> <span class="issn">0066-5452</span> <span class="issn">2196-968X</span> <span class="seriesVolume">178</span> ) <br> </span> <div class="pub-footer"> <span class="language" xmlns="http://www.w3.org/1999/html">Nyelv: Angol | </span> <span class="identifiers"> <span class="id 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1629264</span> | <span class="status-data status-APPROVED"> Nyilvános </span> <span class="oldId">Régi azonosító: 1629264</span> | Forrás Idéző | <span class="type-subtype">Könyv ( Szakkönyv ) </span> | <span class="pub-category">Tudományos</span> | <span class="publication-sourceOfData">kézi felvitel</span> </div> <div class="lastModified">Utolsó módosítás: 2025.01.09. 15:46 Pécsi Éva (MTMT Közp 2,3, admin) </div> <div class="lockedBy">Központi kezelésű 2024.10.17. 18:27 Ladányi Gusztáv (MTMT API user, admin) Király Magdolna (MTMT ellenőrzés admin5) </div> </div></div>