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  <title><![CDATA[PhD Defense by Bar Alluf ]]></title>
  <body><![CDATA[<p>In partial fulfillment of the requirements for the degree of&nbsp;</p><p>Doctor of Philosophy in&nbsp;Physics&nbsp;</p><p>&nbsp;</p><p><strong>School of Physics&nbsp;Thesis Dissertation Defense</strong></p><p>&nbsp;</p><p><strong>Bar Alluf&nbsp;</strong></p><p>Dr.&nbsp;Carlos Sá de Melo, School of Physics, Georgia Institute of Technology (Advisor)</p><p>&nbsp;</p><p><strong>Breaking Duality: Mobility Regions and Topological Phases in Spin-Orbit Coupled Atomic Wires</strong></p><p>Date: Friday, April 10, 2026</p><p>Time: 10:00 a.m.</p><p>Location: Pettit Microelectronics, 102A&amp;B&nbsp;</p><p>&nbsp;</p><p><strong>Committee members</strong>:</p><p>Dr. Michael Chapman, School of Physics, Georgia Institute of Technology</p><p>Dr. Zhigang Jiang, School of Physics, Georgia Institute of Technology</p><p>Dr. Xueda Wen, School of Physics, Georgia Institute of Technology</p><p>Dr. Luiz Santos, Department of Physics, Emory University</p><p>&nbsp;</p><p><strong>Abstract</strong>:</p><p>Ultracold atoms serve as a highly useful platform for studying a wide variety of quantum systems due to the high degree of control and tunability which is experimentally achievable. A particularly interesting phenomenon is the emergence of mobility edges, which separate localized and extended states within the same energy spectrum. In strictly one-dimensional quasiperiodic systems described by the standard Aubry-André model, these mobility edges are conventionally absent due to an inherent global self-duality. This thesis investigates the localization properties in Aubry-André atomic wires, demonstrating that the simultaneous addition of spin-orbit coupling and transverse Rabi fields explicitly breaks this self-duality. The effects of the fermionic filling factor and the varying degrees of duality breaking are studied to build a comprehensive picture of how these fields generate robust mobility regions. Additionally, this thesis explores the topological properties of the system by treating the relative optical laser phase as a synthetic dimension, enabling an exact mapping to two-dimensional quantum Hall systems to classify three distinct topological phases.</p><p>&nbsp;</p>]]></body>
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