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How Things Work: An Introduction to Physics
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Explore the $p$-adic local Langlands correspondence for ${\mathrm GL}_2({\mathbb Q}_p)$, focusing on geometric constructions from joint works with Dospinescu and Niziol.
Explore the precise determination of photon distribution in protons using electron-proton scattering data, enhancing our understanding of particle physics at the Large Hadron Collider.
Explore connections between $L^2$-invariants in operator algebra and entropy/mean dimension in topological dynamical systems, focusing on algebraic actions of discrete groups.
Explore innovative robotic drawing systems for large, non-planar canvases. Discover techniques like impedance control and TSP-pen art, and witness how robots mimic human artists in stroke-based drawing.
Explore mathematical theories for metamaterials, bridging quantum and classical physics to revolutionize nanotechnology and subwavelength wave manipulation.
Explore functorial and sheaf-theoretic properties of wrapped Fukaya categories, surveying key results and insights in this advanced mathematical topic.
Explore the genus two summand of the cosmological constant in perturbative supersymmetric String Theory, focusing on its rigorous definition and computation.
Explore Sobolev, Besov, and Triebel-Lizorkin spaces on quantum tori, examining their properties and applications in pseudo-differential theory and noncommutative geometry.
Explore 2D random geometry, Liouville quantum gravity, and their connections to discrete random surfaces, with insights on percolation and triangulation scaling limits.
Explore polynomial-time techniques for extracting neural network parameters, improving upon previous methods and demonstrating practical efficiency on a CIFAR10 classifier.
Explore the Sachdev-Ye-Kitaev model's impact on quantum phase transitions in metals and its connection to strange metal states in correlated electron compounds and black hole theory.
Explore the intersection of elliptic cohomology and enumerative geometry, focusing on stable envelopes and their role in understanding q-difference equations.
Explore critical phenomena and phase transitions using fuzzy sphere regularization, focusing on 3D Ising model and conformal field theory applications.
Explore dynamical degrees, comparing them to other dynamics concepts and delving into key findings using ideas from dynamics, Hodge theory, and geometries.
Explore measure and topological rigidity in dynamical systems beyond homogeneous spaces, examining conditions for rigidity properties on manifolds.
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