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  <title><![CDATA[PhD Dissertation Defense by Jeremy Hill]]></title>
  <body><![CDATA[<p><strong>Committee:</strong></p><p>Dr. Robert Braun (Advisor), School of Aerospace Engineering, Georgia Tech</p><p>Dr. Julian Rimoli,&nbsp;School of Aerospace Engineering, Georgia Tech</p><p>Dr. Graeme Kennedy, School of Aerospace Engineering, Georgia Tech</p><p>Dr. Anthony Calomino, NASA Langley Research Center<br /> Dr. Christopher Tanner, NASA Jet Propulsion Laboratory</p><p><strong>Abstract:</strong></p><p>Inflatable Aerodynamic Decelerators (IADs) are a candidate technology NASA began investigating in the late 1960’s. &nbsp;Compared to supersonic parachutes, IADs represent a decelerator option capable of operating at higher Mach numbers and dynamic pressures. &nbsp;IADs have seen a resurgence in interest from the Entry, Descent, and Landing (EDL) community in recent years. &nbsp;The NASA Space Technology Roadmap (STR) highlights EDL systems, as well as, Materials, Structures, Mechanical Systems, and Manufacturing (MSMM) as key Technology Areas for development in the future; recognizing deployable decelerators, flexible material systems, and computational design of materials as essential disciplines for development. &nbsp;This investigation develops a multi-scale flexible material modeling approach that enables efficient high-fidelity IAD design and a critical understanding of the new materials required for robust and cost effective qualification methods. &nbsp;The approach combines understanding of the fabric architecture, analytical modeling, numerical simulations, and experimental data. &nbsp;This work identifies an efficient method that is as simple and as fast as possible for determining IAD material characteristics while not utilizing complicated or expensive research equipment. &nbsp;This investigation also recontextualizes an existing mesomechanical model through validation for structures pertaining to the analysis of IADs. &nbsp;In addition, corroboration and elaboration of this model is carried out by evaluating the effects of varying input parameters. &nbsp;Finally, the present investigation presents a novel method for numerically determining mechanical properties. &nbsp;A sub-scale section that captures the periodic pattern in the material (unit cell) is built. &nbsp;With the unit cell, various numerical tests are performed. &nbsp;The effective nonlinear mechanical stiffness matrix is obtained as a function of elemental strains through correlating the unit cell force-displacement results with a four node membrane element of the same size. &nbsp;Numerically determined properties are validated for relevant structures. &nbsp;Optical microscopy is used to capture the undeformed geometry of the individual yarns.</p>]]></body>
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      <value><![CDATA[Mechanical Property Determination for Flexible Material Systems]]></value>
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