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&lt;div class=&quot;title&quot;&gt;&lt;a href=&quot;/gui2/?mode=browse&amp;params=publication;31147152&quot; target=&quot;_blank&quot;&gt;LMI approach to global stability analysis of stochastic delayed Lotka–Volterra models&lt;/a&gt;&lt;/div&gt;    &lt;div&gt;		&lt;span class=&quot;journal-title&quot;&gt;APPLIED MATHEMATICS LETTERS&lt;/span&gt;

        &lt;span class=&quot;journal-issn&quot;&gt;(&lt;a target=&quot;_blank&quot; href=&quot;https://portal.issn.org/resource/ISSN/0893-9659&quot;&gt;0893-9659&lt;/a&gt; &lt;a target=&quot;_blank&quot; href=&quot;https://portal.issn.org/resource/ISSN/1873-5452&quot;&gt;1873-5452&lt;/a&gt;)&lt;/span&gt;:
		&lt;span class=&quot;journal-volume&quot;&gt;104&lt;/span&gt; 
&lt;span class=&quot;page&quot;&gt;
		Paper 106227.
	
&lt;/span&gt;		 &lt;span class=&quot;year&quot;&gt;(2020)&lt;/span&gt;  
    &lt;/div&gt;
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Forrás	
	
	
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&lt;div class=&quot;lastModified&quot;&gt;Utolsó módosítás: 2023.08.25. 22:21 Pécsi Éva (MTMT Közp 2,3, admin)
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	&lt;pre class=&quot;comment&quot; style=&quot;margin-top: 0; margin-bottom: 0;&quot;&gt;&lt;u&gt;Megjegyzés&lt;/u&gt;: Cited By :3            
            Export Date: 16 June 2022            
            CODEN: AMLEE            
            Correspondence Address: Kiss, K.; Mathematical Institute, Budapest, Pf. 91, Hungary; email: kk@math.bme.hu&lt;/pre&gt;

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	&lt;pre class=&quot;comment&quot; style=&quot;margin-top: 0; margin-bottom: 0;&quot;&gt;&lt;u&gt;Megjegyzés&lt;/u&gt;: WoS:hiba:000404324900013 2020-12-09 19:48 cikkazonosító nem egyezik&lt;/pre&gt;
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presented. The proposed receding horizon control is based on the solution of Bolza-type optimal control problems for the parametrized family of approximate discrete-time models. This paper investigates both situations when the sampling period T is fixed and the integration parameter h used in obtaining approximate model can be chosen arbitrarily small, and when 
these two parameters coincide but they can be adjusted arbitrary. Sufficient conditions are established which guarantee that the controller that renders the origin to be asymptotically stable for the approximate model also stabilizes the exact discrete-time model for sufficiently small integration and/or sampling parameters.</abstractText>
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