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https://www.kth.se/math/kalender/victor-mishnyakov-hidden-symmetry-and-exactly-solvable-matrix-models-1.1333124?date=2024-04-23&orgdate=2024-02-13&length=1&orglength=0 Victor Mishnyakov: Hidden symmetry and exactly solvable matrix models | KTH exactly solvable matrix models victor hidden symmetry https://arxiv.org/abs/hep-th/0303033 [hep-th/0303033] Solving matrix models using holomorphy Abstract page for arXiv paper hep-th/0303033: Solving matrix models using holomorphy hep th matrix models solving using holomorphy https://arxiv.org/abs/2404.07350 [2404.07350] Random permutation matrix models for graph products Abstract page for arXiv paper 2404.07350: Random permutation matrix models for graph products random permutation matrix models 2404 07350 graph https://arxiv.org/abs/2604.07500 [2604.07500] From Matrix Models to Gaussian Molecules and the Einstein-Hilbert Action Abstract page for arXiv paper 2604.07500: From Matrix Models to Gaussian Molecules and the Einstein-Hilbert Action https://openreview.net/forum?id=1kYIBaXCG8 Influence Estimation in Statistical Models Using the Fisher Information Matrix | OpenReview Quantifying how infinitesimal perturbations of training data affect a model is key to diagnosing and improving learning systems. This task was addressed via... fisher information matrix statistical models influence estimation https://www.kth.se/math/kalender/felix-parraud-the-free-energy-of-matrix-models-and-application-to-the-microstates-free-entropy-and-map-enumeration-1.1300439?date=2023-12-08&orgdate=2023-11-29&length=1&orglength=0 Felix Parraud: The free energy of matrix models and application to the microstates free entropy and... https://arxiv.org/abs/2105.12143 [2105.12143] Skeleton of Matrix-Product-State-Solvable Models Connecting Topological Phases of... Abstract page for arXiv paper 2105.12143: Skeleton of Matrix-Product-State-Solvable Models Connecting Topological Phases of Matter matrix product state https://matrixscalemodels.nl/ Matrix Scale Models - HOME - Welkom scale models matrix welkom