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Afli et al 2025a - Revision history
2026-05-11T20:03:46Z
Revision history for this page on the wiki
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Scipediacontent: Scipediacontent moved page Review 966170387761 to Afli et al 2025a
2025-10-29T10:52:08Z
<p>Scipediacontent moved page <a href="/public/Review_966170387761" class="mw-redirect" title="Review 966170387761">Review 966170387761</a> to <a href="/public/Afli_et_al_2025a" title="Afli et al 2025a">Afli et al 2025a</a></p>
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<td colspan='1' style="background-color: white; color:black; text-align: center;">Revision as of 10:52, 29 October 2025</td>
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Scipediacontent
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JSanchez: JSanchez moved page Draft Sanchez Pinedo 221217462 to Review 966170387761
2025-10-29T09:32:39Z
<p>JSanchez moved page <a href="/public/Draft_Sanchez_Pinedo_221217462" class="mw-redirect" title="Draft Sanchez Pinedo 221217462">Draft Sanchez Pinedo 221217462</a> to <a href="/public/Review_966170387761" class="mw-redirect" title="Review 966170387761">Review 966170387761</a></p>
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JSanchez
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JSanchez: Created page with " == Abstract == <p>This paper addresses the critical challenge of observer-based control for one-sided Lipschitz (OSL) nonlinear systems governed by tempered fractional-order..."
2025-10-29T09:32:36Z
<p>Created page with " == Abstract == <p>This paper addresses the critical challenge of observer-based control for one-sided Lipschitz (OSL) nonlinear systems governed by tempered fractional-order..."</p>
<p><b>New page</b></p><div><br />
== Abstract ==<br />
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<p>This paper addresses the critical challenge of observer-based control for one-sided Lipschitz (OSL) nonlinear systems governed by tempered fractional-order dynamics under input saturation constraints. We introduce a novel stability framework combining &omega;-tempered Caputo derivatives with Mittag-Leffler stability theory, enabling significantly faster exponential error decay compared to classical fractional operators. The proposed methodology features three key innovations: (1) a tempered Mittag-Leffler stability theorem incorporating sector-bounded saturation nonlinearities, (2) linear matrix inequality (LMI) conditions accommodating arbitrary OSL constants (&rho;&isin; R), and (3) a Cone Complementary Linearization (CCL) algorithm resolving gain synthesis challenges in tempered fractional systems. Numerical validation demonstrates 62% faster convergence than classical fractional approaches while maintaining saturation constraints. The CCL algorithm provides guaranteed convergence with computational efficiency, overcoming initialization sensitivity through regularization techniques.OPEN ACCESS Received: 05/06/2025 Accepted: 15/08/2025 Published: 27/10/2025</p><br />
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== Document ==<br />
<pdf>Media:Draft_Sanchez Pinedo_221217462-9073-document.pdf</pdf></div>
JSanchez