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<dc:title xml:lang="en"><![CDATA[Raport Badawczy = Research Report ; RB/15/2017]]></dc:title>
<dc:title xml:lang="en"><![CDATA[Fractional-order system forced-response decomposition and its application]]></dc:title>
<dc:title xml:lang="pl"><![CDATA[Raport Badawczy = Research Report ; RB/15/2017]]></dc:title>
<dc:title xml:lang="pl"><![CDATA[Fractional-order system forced-response decomposition and its application]]></dc:title>
<dc:creator><![CDATA[Casagrande, Daniele]]></dc:creator>
<dc:creator><![CDATA[Krajewski, Wiesław]]></dc:creator>
<dc:creator><![CDATA[Viaro, Umberto]]></dc:creator>
<dc:subject xml:lang="en"><![CDATA[Stability]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Stabilność]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Model reduction]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Redukcja modelu]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Steady–state response]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Reakcja stanu ustalonego]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Rational-order system]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[System racjonalnego porządku]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Continuous-time system]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[System ciągły]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Lti system]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[System lti]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Polynomial diophantine equation]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Wielomianowe równanie diofantyczne]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Stability criteria]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Kryteria stabilności]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Transient response]]></dc:subject>
<dc:subject xml:lang="en"><![CDATA[Odpowiedź przejściowa]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Stability]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Stabilność]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Model reduction]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Redukcja modelu]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Steady–state response]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Reakcja stanu ustalonego]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Rational-order system]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[System racjonalnego porządku]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Continuous-time system]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[System ciągły]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Lti system]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[System lti]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Polynomial diophantine equation]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Wielomianowe równanie diofantyczne]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Stability criteria]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Kryteria stabilności]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Transient response]]></dc:subject>
<dc:subject xml:lang="pl"><![CDATA[Odpowiedź przejściowa]]></dc:subject>
<dc:description xml:lang="en"><![CDATA[27 pages ; 21 cm]]></dc:description>
<dc:description xml:lang="en"><![CDATA[Bibliography p. 25-27]]></dc:description>
<dc:description xml:lang="en"><![CDATA[This chapter deals with the additive decomposition of the forced response of a fractional-order system. Precisely, it is shown how, by solving a simple polynomial Diophantine equation, this response can almost always be decomposed into the sum of a system-dependent component and an input-dependent component. Simple conditions based on the classical Routh and Mikhailov criteria are provided to check the system input-output stability. Several examples show that the aforementioned decomposition can profitably be exploited to find simplified models in such a way that the asymptotic response is kept unchanged and, at the same time, the transient behaviour is well approximated. The decomposition proves useful also for solving the so-called model-matching problem that is of particular interest in controller synthesis.]]></dc:description>
<dc:description xml:lang="pl"><![CDATA[27 stron ; 21 cm]]></dc:description>
<dc:description xml:lang="pl"><![CDATA[Bibliografia s. 25-27]]></dc:description>
<dc:description xml:lang="pl"><![CDATA[This chapter deals with the additive decomposition of the forced response of a fractional-order system. Precisely, it is shown how, by solving a simple polynomial Diophantine equation, this response can almost always be decomposed into the sum of a system-dependent component and an input-dependent component. Simple conditions based on the classical Routh and Mikhailov criteria are provided to check the system input-output stability. Several examples show that the aforementioned decomposition can profitably be exploited to find simplified models in such a way that the asymptotic response is kept unchanged and, at the same time, the transient behaviour is well approximated. The decomposition proves useful also for solving the so-called model-matching problem that is of particular interest in controller synthesis.]]></dc:description>
<dc:publisher><![CDATA[Instytut Badań Systemowych. Polska Akademia Nauk]]></dc:publisher>
<dc:publisher><![CDATA[Systems Research Institute. Polish Academy of Sciences]]></dc:publisher>
<dc:date><![CDATA[2017]]></dc:date>
<dc:type xml:lang="en"><![CDATA[Text]]></dc:type>
<dc:type xml:lang="pl"><![CDATA[Tekst]]></dc:type>
<dc:identifier><![CDATA[https://rcin.org.pl/dlibra/publication/180411/edition/144819/content]]></dc:identifier>
<dc:identifier><![CDATA[oai:rcin.org.pl:144819]]></dc:identifier>
<dc:source xml:lang="en"><![CDATA[RB-2017-15]]></dc:source>
<dc:source xml:lang="pl"><![CDATA[RB-2017-15]]></dc:source>
<dc:language><![CDATA[eng]]></dc:language>
<dc:relation><![CDATA[Raport Badawczy = Research Report]]></dc:relation>
<dc:relation><![CDATA[oai:rcin.org.pl:publication:180411]]></dc:relation>
<dc:rights xml:lang="en"><![CDATA[Creative Commons Attribution BY 4.0 license]]></dc:rights>
<dc:rights xml:lang="pl"><![CDATA[Licencja Creative Commons Uznanie autorstwa 4.0]]></dc:rights>
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