Submission information
Submission Number: 11
Submission ID: 28
Submission UUID: d7868540-506d-4c5d-a866-e66b7f765f35
Submission URI: /form/project
Created: Fri, 08/30/2019 - 11:57
Completed: Fri, 08/30/2019 - 11:59
Changed: Thu, 11/18/2021 - 09:44
Remote IP address: 130.215.55.243
Submitted by: Northeast Cyberteam
Language: English
Is draft: No
Webform: Project
Project Title | Unsupervised learning of topologically ordered phases of matter |
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Program | Northeast |
Project Leader | Chris Herdman |
cherdman@middlebury.edu | |
Mobile Phone | |
Work Phone | (802)443-5060 |
Mentor(s) | Adrian Del Maestro |
Student-facilitator(s) | Gebremedhin Dagnew |
Mentee(s) | |
Project Description | Identifying and distinguishing new phases of matter is a key challenge in condensed matter physics physics. Recent work has demonstrated that machine learning techniques can be used to identify phases of matter with a broken symmetry. Certain quantum phases of matter, such as spin liquids, have a topological order that doesn’t break conventional symmetries, and thus are harder to identify. However, supervised machine learning techniques have recently been successfully used to identify topologically ordered phases. This project seeks to extend this work to use unsupervised learning algorithms to identify topological phases of matter. In particular, this project will focus on applying dimensional reduction algorithms to study topologically ordered phases of matter. These algorithms will be implemented to take advantage of GPUs and deployed on an HPC cluster. |
Project Deliverables | |
Project Deliverables | |
Student Research Computing Facilitator Profile | |
Mentee Research Computing Profile | |
Student Facilitator Programming Skill Level | |
Mentee Programming Skill Level | |
Project Institution | Middlebury College |
Project Address | |
Anchor Institution | NE-University of Vermont |
Preferred Start Date | 08/26/2019 |
Start as soon as possible. | No |
Project Urgency | Already behind3Start date is flexible |
Expected Project Duration (in months) | |
Launch Presentation | |
Launch Presentation Date | |
Wrap Presentation | |
Wrap Presentation Date | |
Project Milestones |
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What will the student learn? | The student working on this project will learn to how to use unsupervised dimensional reduction algorithms, including principle component analysis, t-distributed stochastic neighbor embedding, and Uniform Manifold Approximation and Projection. Using open source packages that implement these algorithms, the student will learn how to run these algorithms on GPUs, and deploy them on an HPC cluster. |
What will the mentee learn? | |
What will the Cyberteam program learn from this project? | |
HPC resources needed to complete this project? | |
Notes | |
What is the impact on the development of the principal discipline(s) of the project? | The machines learning algorithms studied in this project have a wide array of applications in many disciplines. Therefore the results may have relevance to many other applications of these methods. |
What is the impact on other disciplines? | |
Is there an impact physical resources that form infrastructure? | |
Is there an impact on the development of human resources for research computing? | Through this project, the student developed substantial expertise in applying machine learning methods. In particular, the student became proficient in using the sci-kit-learn Python package. This expertise will be very valuable in future research computing experiences in the student’s career. |
Is there an impact on institutional resources that form infrastructure? | |
Is there an impact on information resources that form infrastructure? | |
Is there an impact on technology transfer? | |
Is there an impact on society beyond science and technology? | |
Lessons Learned | |
Overall results | The overall result of this project was the development of a new unsupervised learning algorithm that was applied to study quantum phases of matter. The algorithm was applied to Monte Carlo simulation data which represented both systems in a so-called topologically ordered phase of matter, and disordered systems. This algorithm allows for these data sets to be distinguished without prior labels on the data. If applied to experimental data, such an algorithm may allow for new phases of matter to be identified and classified. |