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  <title><![CDATA[MS Defense by Tiancheng Zhao]]></title>
  <body><![CDATA[<p>&nbsp;</p><p>Student Information:&nbsp;</p><p>    Full Name: Tiancheng Zhao</p><p>    GT ID: 904056610</p><p>    Degree: Master of Science in Computer Science</p><p>    School: School of Computer Science, College of Computing</p><p>&nbsp;</p><p>    Defense Schedule &amp; Location:</p><p>        Date: Tuesday, July 14, 2026</p><p>        Time: 10.30 am - 12.30 pm</p><p>        Location: <strong>Coda</strong>&nbsp;<strong>C1315 Grant Park</strong>; <a href="https://gatech.zoom.us/j/98984363801?pwd=2Nho0mHrZYgO4Of"><strong>https://gatech.zoom.us/j/98984363801?pwd=2Nho0mHrZYgO4Of</strong></a></p><p>&nbsp;</p><p>   Thesis Details:</p><p>        Title: A Fast Parallel Density-Aware Algorithm for Graph Spectral Sparsification</p><p>&nbsp;</p><p>    <strong>Committee Members:</strong></p><p>• &nbsp;&nbsp; Prof. Helen Xu (Advisor) - School of Computational Science and Engineering, Georgia Institute of Technology</p><p>• &nbsp;&nbsp; Prof. Richard Vuduc - School of Computational Science and Engineering, Georgia Institute of Technology</p><p>• &nbsp;&nbsp; Prof.&nbsp;Jan van den Brand – School of Computer Science, Georgia Institute of Technology</p><p>• &nbsp; &nbsp;Prof. Elizabeth Cherry&nbsp;– School of Computer Science, Georgia Institute of Technology</p><p>• &nbsp;&nbsp; Prof.&nbsp;Chaojian Li - Department of Computer Science and Engineering, Hong Kong University of Science and Technology</p><p>&nbsp;</p><p><strong>    Abstract</strong></p><p>&nbsp;</p><p>Graph Spectral Sparsification (GSS) identifies an ultra-sparse subgraph, or sparsifier,&nbsp;whose Laplacian matrix closely approximates the spectral properties of the original graph,&nbsp;enabling substantial reductions in computational complexity for computationally intensive&nbsp;problems in scientific computing.&nbsp;The state-of-the-art method for efficient GSS is feGRASS,&nbsp;consisting of two steps: 1) spanning tree generation and 2) off-tree edge recovery. However,&nbsp;feGRASS suffers from two main issues: 1) difficulties in parallelizing the recovery step for&nbsp;strict data dependencies, and 2) performance degradation on skewed inputs, often requiring&nbsp;multiple passes to recover sufficient edges.&nbsp;To address these challenges, we propose parallel density-aware Graph Spectral Sparsification (pdGRASS), a parallel algorithm that organizes edges into disjoint subtasks without&nbsp;data dependencies between them, enabling efficient parallelization and sufficient edge recovery in a single pass. We empirically evaluate feGRASS and pdGRASS based on 1)&nbsp;off-tree edge-recovery runtime and 2) sparsifier quality, measured by the iteration count&nbsp;required for convergence in a preconditioned conjugate gradient (PCG) application. The&nbsp;evaluation demonstrates that pdGRASS achieves average speedups ranging from 3.9× to&nbsp;8.8× depending on the number of edges recovered, and mitigates worst-case runtimes of&nbsp;feGRASS with over 1000× speedup on skewed inputs.</p>]]></body>
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