Prev. week | Jun 1–7, 2025 | Next week
Sunday, June 1 |
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Monday, June 2 |
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Tuesday, June 3 |
- 09:45–10:15 Thesis Defence, Haldeman 041

- A Legendrian Knot Atlas for Knots of Arc Index 11
- Zachary Ojakli, Advisor: Ina Petkova
- 10:30–11:00 Thesis Defence, Haldeman 041

- On the Reconstruction of Trees from their Chromatic Symmetric Function
- Mario Tomba Morillo, Advisor: Rosa Orellana
- 11:15–11:45 Thesis Defence, Haldeman 041

- Evaluating the Capabilities of Large Language Models (LLMs) in Mimicking Human Learning Behaviors: An Interdisciplinary Approach
- Wendy Liang, Advisor: Soroush Vosoughi
- 12:00–12:30 Thesis Defence, Haldeman 041

- Edge Detection from Incomplete and Noisy Fourier Data
- Jessica Jiang, Advisor: Anne Gelb
- 12:45–13:15 Thesis Defence, Haldeman 041

- Edge-Informed Feature Extraction from Fourier Images
- Nathan Smith, Advisor: Anne Gelb
- 13:30–14:00 Thesis Defence, Haldeman 041

- Digital Twins for Athletic Performance: A Statistical Integrative Physiology Approach to an Augmented Coupled Tank Model for Human Metabolism, Physiology, and Fatigue in Endurance Sports
- John DeForest, Advisor: Peter Mucha
- 14:00 Algebra and Number Theory Seminar, Kemeny 343

- D-equivalence conjecture for varieties of $K3^{[n]}$-type
- Davesh Maulik, Massachusetts Institute of Technology
- The D-equivalence conjecture of Bondal and Orlov predicts that birational Calabi-Yau varieties have equivalent derived categories of coherent sheaves. I will explain how to prove this conjecture for hyperkahler varieties of K$3^{[n]}$ type (i.e. those that are deformation equivalent to Hilbert schemes of K3 surfaces). This is joint work with Junliang Shen, Qizheng Yin, and Ruxuan Zhang.
- 14:00–16:00 Kemeny First Floor

- Undergraduate Poster Session
- 14:15–14:45 Thesis Defence, Haldeman 041

- Degree Matrix Comparison for Graph Alignment
- Ashley Wang, Advisor: Peter Chin
- 15:00–15:30 Thesis Defence, Haldeman 041

- Exploring the Use of a LASSO-penalized Logistic Regression with a Log Contrast Constraint in Metagenomic Data Analysis
- Anna St Jean, Advisor: Peter Mucha
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Wednesday, June 4 |
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Thursday, June 5 |
- 11:00 Functional Analysis Seminar, Kemeny 343

- QFT and dynamic on an infinite dimensional state space
- Mohammad Javad Latifi Jebelli, Dartmouth College
- Euclidean quantum field theory provides a natural framework for studying probability measures on infinite-dimensional spaces. In this talk, we begin with the Gaussian (free field) measure on a Hilbert space H, which induces a space of square-integrable functions on H. In the holomorphic setting, this corresponds to the infinite-dimensional Segal–Bargmann space. Our goal is to introduce a (Banach) algebra of functions —defined via pointwise multiplication— supported on an infinite-dimensional domain in H. We examine the character spectrum of this algebra and discuss canonical commutation relations (CCR). Finally, we explore how this functional analytic structure relates to Koopman operator theory for infinite-dimensional dynamical systems.
- 12:00–13:30 Kemeny/Haldeman Patio

- Math Majors and Department BBQ
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Friday, June 6 |
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Saturday, June 7 |
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Prev. week | June 1–7, 2025 | Next week