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  <title><![CDATA[PhD Proposal by Amirreza Shaban]]></title>
  <body><![CDATA[<p><strong>Title:</strong> Meta-Learning Techniques for Few-Shot Object Recognition and Hyperparameter Tuning</p>

<p>Amirreza Shaban</p>

<p>School of Interactive Computing</p>

<p>College of Computing</p>

<p>Georgia Institute of Technology</p>

<p>&nbsp;</p>

<p><strong>Date:</strong> Friday, October 11, 2019</p>

<p><strong>Time:</strong> 12:00 pm &ndash; 2:00 pm (EST)</p>

<p><strong>Location:</strong> CODA C1215 &nbsp;(12th floor)</p>

<p>&nbsp;</p>

<p><strong>Committee:</strong></p>

<p>Dr. Byron Boots (Advisor, &nbsp;School of Interactive Computing, Georgia Institute of Technology)</p>

<p>Dr. James Hays (School of Interactive Computing, Georgia Institute of Technology)</p>

<p>Dr. Dhruv Batra (School of Interactive Computing, Georgia Institute of Technology)</p>

<p>Dr. Fuxin Li (School of Electrical Engineering and Computer Science, Oregon State University)</p>

<p>&nbsp;</p>

<p><strong>Abstract:</strong></p>

<p>Deep Neural Networks are powerful at solving classification problems in computer vision. However, learning classifiers with these models requires a large amount of labeled training data, and recent approaches have struggled to adapt to new classes in a data-efficient manner. On the other hand, the human brain is capable of utilizing already known knowledge in order to learn new concepts with fewer examples and less supervision. Many meta-learning algorithms have been proposed to fill this gap but they come with their practical and theoretical limitations. We review the well-known bi-level optimization as a general framework for few-shot learning and hyperparameter optimization and discuss the practical limitations of computing the full gradient. We provide theoretical guarantees for the convergence of the bi-level optimization using the approximated gradients computed by the truncated back-propagation. In the next step, we propose an empirical method for few-shot semantic segmentation: instead of solving the inner optimization, we propose to directly estimate its result by a general function approximator. Finally, we will discuss extensions of this work with the focus on learning to find objects when full supervision is not available for the few training examples.</p>
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