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The matrix element method is the LHC inference method of choice for limited statistics.
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A. Butter, T. Plehn, and R. Winterhalder, How to GAN LHC Events
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K. Cranmer and T. Plehn, Maximum significance at the LHC and Higgs decays to muons
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2007
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2008
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A. Butter, S. Diefenbacher, G. Kasieczka, B. Nachman, and T. Plehn, GANplifying event samples
2008
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I.-K. Chen, M. D. Klimek, and M. Perelstein, Improved Neural Network Monte Carlo Simulation
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E. Bothmann and L. Debbio, Reweighting a parton shower using a neural network: the final-state case
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2009
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2010
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J. Alwall, A. Freitas, and O. Mattelaer, The Matrix Element Method and QCD Radiation
2011
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2011
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M. Backes, A. Butter, T. Plehn, and R. Winterhalder, How to GAN Event Unweighting
2012
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2012
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2012
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ATLAS Collaboration, AtlFast3: the next generation of fast simulation in ATLAS
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V. Mikuni and B. Nachman, Score-based generative models for calorimeter shower simulation
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J. C. Cresswell, B. L. Ross, G. Loaiza-Ganem, H. Reyes-Gonzalez, M. Letizia, and A. L. Caterini, CaloMan: Fast generation of calorimeter showers with density estimation on learned manifolds · 2022
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C. Krause and D. Shih, Fast and accurate simulations of calorimeter showers with normalizing flows
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B. Nachman and R. Winterhalder, Elsa: enhanced latent spaces for improved collider simulations
2023
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M. Leigh, J. A. Raine, K. Zoch, and T. Golling, � \nu -flows: Conditional neutrino regression
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