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Explore foliated fracton models and their characterization in topological phases of matter. Gain insights into identifying and differentiating fracton models, including those without foliation structure.
Explores quantum field theory for exotic systems, focusing on fracton phases and subsystem symmetries. Discusses challenges to traditional beliefs and examines novel approaches in 2+1 and 3+1 dimensions.
Explore symmetry in topological lattices with Fiona Burnell, delving into advanced mathematical concepts related to topological phases of matter in this graduate-level lecture.
Efficient method for constructing approximate classical descriptions of quantum states using minimal measurements, enabling prediction of multiple properties with system size-independent measurement requirements.
Explores implicit bias in gradient descent algorithms for deep matrix factorizations, analyzing convergence to low-rank matrices and discussing implications for tensor decompositions.
Explore non-commutative optimization theory for geodesically convex problems, unifying diverse applications in computer science, mathematics, and physics through innovative first and second-order methods.
Explore tensor methods for deep learning, improving performance, speed, and robustness. Learn practical implementation using TensorLy-Torch for video and image classification tasks.
Explore smoothed analysis for tensor decompositions and unsupervised learning, focusing on polynomial time guarantees and robust decompositions of symmetric overcomplete tensors.
Explore parameter learning in diagonal Gaussian mixture models through incomplete symmetric tensor decompositions, with applications in tensor approximation and stability analysis.
Explore hidden variables in linear non-Gaussian causal models, using high-order cumulant information to uncover causal structures in data science applications with multiple observed variables.
Explore chaotic many-body dynamics through exactly solved models, focusing on Floquet quantum spin chains and their connections to random matrix theory and entanglement dynamics.
Explore tensor-train decomposition and its applications in machine learning, including neural network compression, high-dimensional distribution approximation, and deep neural network analysis.
Explore the phase diagram of the 2D t-t'-J model, including novel striped phases and coexistence of pairing and antiferromagnetic order. Gain insights into cuprate physics and superconductivity.
Explore matrix product states and dynamic message-passing algorithms for modeling network dynamics, reducing computational complexity from exponential to polynomial in system size and duration.
Explore recent advances in combining MPS algorithms with DMFT and DFT to study strongly correlated materials, focusing on applications to transition metal and rare earth oxides.
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