Jet Diffusion versus JetGPT -- Modern Networks for the LHC
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[1] F. Bishara,et al. Machine learning amplitudes for faster event generation , 2019, Physical Review D.
[2] P. Baldi,et al. Geometry-aware Autoregressive Models for Calorimeter Shower Simulations , 2022, ArXiv.
[3] Anthony L. Caterini,et al. CaloMan: Fast generation of calorimeter showers with density estimation on learned manifolds , 2022, ArXiv.
[4] B. Nachman,et al. Score-based Generative Models for Calorimeter Shower Simulation , 2022, Physical Review D.
[5] G. Kasieczka,et al. Calomplification — the power of generative calorimeter models , 2022, Journal of Instrumentation.
[6] T. Plehn,et al. Understanding Event-Generation Networks via Uncertainties , 2021, SciPost Physics.
[7] P. Baldi,et al. How to GAN Higher Jet Resolution , 2020, SciPost Physics.
[8] A. Butter,et al. Generative Networks for LHC Events , 2020, Artificial Intelligence for High Energy Physics.
[9] D. Maître,et al. A factorisation-aware matrix element emulator , 2021, Journal of High Energy Physics.
[10] Diederik P. Kingma,et al. Variational Diffusion Models , 2021, ArXiv.
[11] D. Shih,et al. CaloFlow: Fast and Accurate Generation of Calorimeter Showers with Normalizing Flows , 2021, Physical Review D.
[12] Thong Q. Nguyen,et al. Analysis-Specific Fast Simulation at the LHC with Deep Learning , 2021, Computing and Software for Big Science.
[13] Rob Verheyen,et al. Phase space sampling and inference from weighted events with autoregressive flows , 2020, SciPost Physics.
[14] G. Kasieczka,et al. Getting High: High Fidelity Simulation of High Granularity Calorimeters with High Speed , 2020, Computing and Software for Big Science.
[15] Ivan Kobyzev,et al. Normalizing Flows: An Introduction and Review of Current Methods , 2020, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[16] L. Santi,et al. Towards a computer vision particle flow , 2020, The European Physical Journal C.
[17] Damian Podareanu,et al. Event generation and statistical sampling for physics with deep generative models and a density information buffer , 2019, Nature Communications.
[18] Stefan T. Radev,et al. Measuring QCD Splittings with Invertible Networks , 2020, SciPost Physics.
[19] A. Butter,et al. How to GAN Event Unweighting , 2020, 2012.07873.
[20] Matthew D. Klimek,et al. Improved neural network Monte Carlo simulation , 2020, 2009.07819.
[21] G. Kasieczka,et al. DCTRGAN: improving the precision of generative models with reweighting , 2020, Journal of Instrumentation.
[22] G. Kasieczka,et al. GANplifying event samples , 2020, SciPost Physics.
[23] Pieter Abbeel,et al. Denoising Diffusion Probabilistic Models , 2020, NeurIPS.
[24] Ullrich Kothe,et al. Invertible networks or partons to detector and back again , 2020, 2006.06685.
[25] G. Kasieczka,et al. Per-object systematics using deep-learned calibration , 2020, SciPost Physics.
[26] S. Badger,et al. Using neural networks for efficient evaluation of high multiplicity scattering amplitudes , 2020, Journal of High Energy Physics.
[27] H. Schulz,et al. Event generation with normalizing flows , 2020, Physical Review D.
[28] S. Schumann,et al. Exploring phase space with Neural Importance Sampling , 2020, SciPost Physics.
[29] Christina Gao,et al. i- flow: High-dimensional integration and sampling with normalizing flows , 2020, Mach. Learn. Sci. Technol..
[30] Wei Wei,et al. Calorimetry with deep learning: particle simulation and reconstruction for collider physics , 2019, The European Physical Journal C.
[31] G. Kasieczka,et al. How to GAN away Detector Effects , 2019, SciPost Physics.
[32] Patrick T. Komiske,et al. OmniFold: A Method to Simultaneously Unfold All Observables. , 2019, Physical review letters.
[33] Jennifer Thompson,et al. Deep-learning jets with uncertainties and more , 2019, SciPost Physics.
[34] Tilman Plehn,et al. How to GAN LHC events , 2019, SciPost Physics.
[35] Sana Ketabchi Haghighat,et al. DijetGAN: a Generative-Adversarial Network approach for the simulation of QCD dijet events at the LHC , 2019, Journal of High Energy Physics.
[36] Enrico Bothmann,et al. Reweighting a parton shower using a neural network: the final-state case , 2018, Journal of High Energy Physics.
[37] Martin Erdmann,et al. Precise Simulation of Electromagnetic Calorimeter Showers Using a Wasserstein Generative Adversarial Network , 2018, Computing and Software for Big Science.
[38] C. Frye,et al. JUNIPR: a framework for unsupervised machine learning in particle physics , 2018, The European Physical Journal C.
[39] Kyunghyun Cho,et al. QCD-aware recursive neural networks for jet physics , 2017, Journal of High Energy Physics.
[40] Matthew D. Klimek,et al. Neural network-based approach to phase space integration , 2018, SciPost Physics.
[41] Francesco Pandolfi,et al. Fast and Accurate Simulation of Particle Detectors Using Generative Adversarial Networks , 2018, Computing and Software for Big Science.
[42] Martin Erdmann,et al. Generating and Refining Particle Detector Simulations Using the Wasserstein Distance in Adversarial Networks , 2018, Computing and Software for Big Science.
[43] Benjamin Nachman,et al. Accelerating Science with Generative Adversarial Networks: An Application to 3D Particle Showers in Multilayer Calorimeters. , 2017, Physical review letters.
[44] Lukasz Kaiser,et al. Attention is All you Need , 2017, NIPS.
[45] Alex Kendall,et al. What Uncertainties Do We Need in Bayesian Deep Learning for Computer Vision? , 2017, NIPS.
[46] Luke de Oliveira,et al. Learning Particle Physics by Example: Location-Aware Generative Adversarial Networks for Physics Synthesis , 2017, Computing and Software for Big Science.
[47] David M. Blei,et al. Variational Inference: A Review for Statisticians , 2016, ArXiv.
[48] Yarin Gal,et al. Uncertainty in Deep Learning , 2016 .
[49] Shakir Mohamed,et al. Variational Inference with Normalizing Flows , 2015, ICML.
[50] Surya Ganguli,et al. Deep Unsupervised Learning using Nonequilibrium Thermodynamics , 2015, ICML.
[51] M. Cacciari,et al. FastJet user manual , 2011, 1111.6097.
[52] M. Cacciari,et al. The anti-$k_t$ jet clustering algorithm , 2008, 0802.1189.
[53] F. Krauss,et al. QCD Matrix Elements + Parton Showers , 2001, hep-ph/0109231.
[54] Radford M. Neal. Bayesian learning for neural networks , 1995 .
[55] David Mackay,et al. Probable networks and plausible predictions - a review of practical Bayesian methods for supervised neural networks , 1995 .