http://www.colloquiam.com/wd/index.php?action=history&feed=atom&title=Manigandan_et_al_2025aManigandan et al 2025a - Revision history2026-05-11T03:05:50ZRevision history for this page on the wikiMediaWiki 1.27.0-wmf.10http://www.colloquiam.com/wd/index.php?title=Manigandan_et_al_2025a&diff=328180&oldid=prevScipediacontent: Scipediacontent moved page Review 370236890856 to Manigandan et al 2025a2025-12-09T09:20:13Z<p>Scipediacontent moved page <a href="/public/Review_370236890856" class="mw-redirect" title="Review 370236890856">Review 370236890856</a> to <a href="/public/Manigandan_et_al_2025a" title="Manigandan et al 2025a">Manigandan et al 2025a</a></p>
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</td></tr></table>Scipediacontenthttp://www.colloquiam.com/wd/index.php?title=Manigandan_et_al_2025a&diff=328172&oldid=prevJSanchez: JSanchez moved page Draft Sanchez Pinedo 572276066 to Review 3702368908562025-12-09T09:06:21Z<p>JSanchez moved page <a href="/public/Draft_Sanchez_Pinedo_572276066" class="mw-redirect" title="Draft Sanchez Pinedo 572276066">Draft Sanchez Pinedo 572276066</a> to <a href="/public/Review_370236890856" class="mw-redirect" title="Review 370236890856">Review 370236890856</a></p>
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</td></tr></table>JSanchezhttp://www.colloquiam.com/wd/index.php?title=Manigandan_et_al_2025a&diff=328171&oldid=prevJSanchez: Created page with " == Abstract == <p>This paper establishes a comprehensive analysis of a coupled system of nonlinear Hadamard-type fractional differential equations subject to generalized non..."2025-12-09T09:06:18Z<p>Created page with " == Abstract == <p>This paper establishes a comprehensive analysis of a coupled system of nonlinear Hadamard-type fractional differential equations subject to generalized non..."</p>
<p><b>New page</b></p><div><br />
== Abstract ==<br />
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<p>This paper establishes a comprehensive analysis of a coupled system of nonlinear Hadamard-type fractional differential equations subject to generalized nonlocal integral boundary conditions. The distinct logarithmic kernel of the Hadamard derivative makes this framework particularly suitable for modeling scale-invariant processes and ultraslow diffusion phenomena. The existence and uniqueness of solutions are rigorously investigated using fixed point theory: Banach&rsquo;s contraction principle ensures uniqueness, while the Leray-Schauder nonlinear alternative guarantees existence under more general growth conditions. Furthermore, the system is proven to be Ulam-Hyers stable, ensuring that approximate solutions remain close to exact solutions, which is crucial for the robustness of the model in practical applications. The theoretical findings are effectively validated through two detailed numerical examples, demonstrating the applicability of the established results to different classes of nonlinearities.OPEN ACCESS Received: 22/08/2025 Accepted: 03/11/2025</p><br />
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== Document ==<br />
<pdf>Media:Draft_Sanchez Pinedo_572276066-9633-document.pdf</pdf></div>JSanchez