Table 1.
Table summarizing the different neural compression schemes used for weak-lensing applications.
Reference | Loss function | Inference strategy |
---|---|---|
Gupta et al. (2018) | MAE | Likelihood-based analysis |
Fluri et al. (2018) | GNLL | Likelihood-based analysis |
Fluri et al. (2019) | GNLL | Likelihood-based analysis |
Ribli et al. (2019) | MAE | Likelihood-based analysis |
Matilla et al. (2020) | MAE | Likelihood-based analysis |
Jeffrey et al. (2021) | MSE VMIM |
Likelihood Free Inference (Py-Delfi) |
Fluri et al. (2021) | IMNN | Likelihood Free Inference (GPABC) |
Fluri et al. (2022) | IMNN | Likelihood Free Inference (GPABC) |
Lu et al. (2022) | MSE | Likelihood-based analysis |
Kacprzak & Fluri (2022) | GNLL | Likelihood-based analysis |
Lu et al. (2023) | MSE | Likelihood-based analysis |
Akhmetzhanova et al. (2024) | VICReg | Likelihood Free Inference (SNPE) |
Sharma et al. (2024) | MSE, MSEPCA, MSENP, VMIM |
Likelihood-based analysis |
Jeffrey et al. (2024) | MSE | Likelihood Free Inference (Py-Delfi) |
Notes. Gray boxes correspond to analyses performed on real data. Abbreviations used in the Table: MSE-mean squared error; MSENP-mean squared error in S8 space; MSEPCA-mean squared Error in PCA space; MAE-mean absolute error; GNLL- gaussian negative log likelihood; VMIM- variational mutual information maximization; VICReg: variance-invariance-covariance regularization; IMNN- information maximizing neural network; GPABC-gaussian processes approximate bayesian computation.
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