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search_query=cat:astro-ph.*+AND+lastUpdatedDate:[202407242000+TO+202407302000]&start=0&max_results=5000
<h1>New astro-ph.* submissions cross listed on stat.*, physics.data-an, cs.LG, cs.AI staritng 202407242000 and ending 202407302000</h1>Feed last updated: 2024-07-30T00:00:00-04:00<a href="http://arxiv.org/pdf/2407.17667v1"><h2>Tackling the Problem of Distributional Shifts: Correcting Misspecified,
High-Dimensional Data-Driven Priors for Inverse Problems</h2></a>Authors: Gabriel Missael Barco, Alexandre Adam, Connor Stone, Yashar Hezaveh, Laurence Perreault-Levasseur</br>Comments: 17 pages, 15 figures, Submitted to The Astrophysical Journal</br>Primary Category: astro-ph.IM</br>All Categories: astro-ph.IM, astro-ph.CO, cs.LG</br><p>Bayesian inference for inverse problems hinges critically on the choice of
priors. In the absence of specific prior information, population-level
distributions can serve as effective priors for parameters of interest. With
the advent of machine learning, the use of data-driven population-level
distributions (encoded, e.g., in a trained deep neural network) as priors is
emerging as an appealing alternative to simple parametric priors in a variety
of inverse problems. However, in many astrophysical applications, it is often
difficult or even impossible to acquire independent and identically distributed
samples from the underlying data-generating process of interest to train these
models. In these cases, corrupted data or a surrogate, e.g. a simulator, is
often used to produce training samples, meaning that there is a risk of
obtaining misspecified priors. This, in turn, can bias the inferred posteriors
in ways that are difficult to quantify, which limits the potential
applicability of these models in real-world scenarios. In this work, we propose
addressing this issue by iteratively updating the population-level
distributions by retraining the model with posterior samples from different
sets of observations and showcase the potential of this method on the problem
of background image reconstruction in strong gravitational lensing when
score-based models are used as data-driven priors. We show that starting from a
misspecified prior distribution, the updated distribution becomes progressively
closer to the underlying population-level distribution, and the resulting
posterior samples exhibit reduced bias after several updates.</p></br><a href="http://arxiv.org/pdf/2407.19481v1"><h2>What can we learn about Reionization astrophysical parameters using
search_query=cat:astro-ph.*+AND+lastUpdatedDate:[202407252000+TO+202407312000]&start=0&max_results=5000
<h1>New astro-ph.* submissions cross listed on stat.*, physics.data-an, cs.AI, cs.LG staritng 202407252000 and ending 202407312000</h1>Feed last updated: 2024-07-31T00:00:00-04:00<a href="http://arxiv.org/pdf/2407.19481v1"><h2>What can we learn about Reionization astrophysical parameters using
Gaussian Process Regression?</h2></a>Authors: Purba Mukherjee, Antara Dey, Supratik Pal</br>Comments: No comment found</br>Primary Category: astro-ph.CO</br>All Categories: astro-ph.CO, astro-ph.IM, cs.LG</br><p>Reionization is one of the least understood processes in the evolution
history of the Universe, mostly because of the numerous astrophysical processes
occurring simultaneously about which we do not have a very clear idea so far.
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$\sim 6$ million trainable parameters with training times $\lesssim 24$ hours.
Based on online deployment on a mock data stream of LIGO-Virgo data, Aframe +
AMPLFI is able to pick up BBH candidates and infer parameters for real-time
alerts from data acquisition with a net latency of $\sim 6$s.</p></br><a href="http://arxiv.org/pdf/2407.18647v1"><h2>Towards unveiling the large-scale nature of gravity with the wavelet
alerts from data acquisition with a net latency of $\sim 6$s.</p></br><a href="http://arxiv.org/pdf/2407.20432v1"><h2>Neural Surrogate HMC: Accelerated Hamiltonian Monte Carlo with a Neural
Network Surrogate Likelihood</h2></a>Authors: Linnea M Wolniewicz, Peter Sadowski, Claudio Corti</br>Comments: 5 pages, 3 figures, accepted at SPAICE Conference 2024</br>Primary Category: cs.LG</br>All Categories: cs.LG, astro-ph.HE, I.2.1</br><p>Bayesian Inference with Markov Chain Monte Carlo requires efficient
computation of the likelihood function. In some scientific applications, the
likelihood must be computed by numerically solving a partial differential
equation, which can be prohibitively expensive. We demonstrate that some such
problems can be made tractable by amortizing the computation with a surrogate
likelihood function implemented by a neural network. We show that this has two
additional benefits: reducing noise in the likelihood evaluations and providing
fast gradient calculations. In experiments, the approach is applied to a model
of heliospheric transport of galactic cosmic rays, where it enables efficient
sampling from the posterior of latent parameters in the Parker equation.</p></br><a href="http://arxiv.org/pdf/2407.18647v1"><h2>Towards unveiling the large-scale nature of gravity with the wavelet
scattering transform</h2></a>Authors: Georgios Valogiannis, Francisco Villaescusa-Navarro, Marco Baldi</br>Comments: 19 pages, 15 figures, 1 table</br>Primary Category: astro-ph.CO</br>All Categories: astro-ph.CO, gr-qc, hep-ph, physics.data-an</br><p>We present the first application of the Wavelet Scattering Transform (WST) in
order to constrain the nature of gravity using the three-dimensional (3D)
large-scale structure of the universe. Utilizing the Quijote-MG N-body
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underlying gravity theory. This first proof-of-concept study reaffirms the
constraining properties of the WST technique and paves the way for exciting
future applications in order to perform precise large-scale tests of gravity
with the new generation of cutting-edge cosmological data.</p></br><a href="http://arxiv.org/pdf/2407.18909v1"><h2>Hybrid summary statistics: neural weak lensing inference beyond the
with the new generation of cutting-edge cosmological data.</p></br><a href="http://arxiv.org/pdf/2407.21008v1"><h2>Bayesian technique to combine independently-trained Machine-Learning
models applied to direct dark matter detection</h2></a>Authors: David Cerdeno, Martin de los Rios, Andres D. Perez</br>Comments: 25 pages, 7 figures, 2 tables</br>Primary Category: hep-ph</br>All Categories: hep-ph, astro-ph.CO, physics.data-an</br><p>We carry out a Bayesian analysis of dark matter (DM) direct detection data to
determine particle model parameters using the Truncated Marginal Neural Ratio
Estimation (TMNRE) machine learning technique. TMNRE avoids an explicit
calculation of the likelihood, which instead is estimated from simulated data,
unlike in traditional Markov Chain Monte Carlo (MCMC) algorithms. This
considerably speeds up, by several orders of magnitude, the computation of the
posterior distributions, which allows to perform the Bayesian analysis of an
otherwise computationally prohibitive number of benchmark points. In this
article we demonstrate that, in the TMNRE framework, it is possible to include,
combine, and remove different datasets in a modular fashion, which is fast and
simple as there is no need to re-train the machine learning algorithm or to
define a combined likelihood. In order to assess the performance of this
method, we consider the case of WIMP DM with spin-dependent and independent
interactions with protons and neutrons in a xenon experiment. After validating
our results with MCMC, we employ the TMNRE procedure to determine the regions
where the DM parameters can be reconstructed. Finally, we present CADDENA, a
Python package that implements the modular Bayesian analysis of direct
detection experiments described in this work.</p></br><a href="http://arxiv.org/pdf/2407.18909v1"><h2>Hybrid summary statistics: neural weak lensing inference beyond the
power spectrum</h2></a>Authors: T. Lucas Makinen, Alan Heavens, Natalia Porqueres, Tom Charnock, Axel Lapel, Benjamin D. Wandelt</br>Comments: 16 pages, 11 figures. Submitted to JCAP. We provide publicly
available code at https://github.com/tlmakinen/hybridStatsWL</br>Primary Category: astro-ph.CO</br>All Categories: astro-ph.CO, cs.LG, physics.comp-ph, stat.ML, stat.OT</br><p>In inference problems, we often have domain knowledge which allows us to
define summary statistics that capture most of the information content in a
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