Measuring supernova neutrinos removes spacetime's conformal freedom.
arXiv research
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AI helps build particle physics theories more efficiently.
We accelerate Bayesian inference for neutrino physics experiments by 100-60x.
Machine learning boosts physics research, especially at high energy experiments.
Experiments in particle physics produce enormous quantities of data that must be analyzed and interpreted by teams of physicists. This analysis is often exploratory, where scientists are unable to enumerate the possible types of signal prior to performing the experiment. Thus, tools for summarizing, clustering, visuali…
CNNs improve signal-background classification in particle physics experiments.
The unified approach of Feldman and Cousins allows for exact statistical inference of small signals that commonly arise in high energy physics. It has gained widespread use, for instance, in measurements of neutrino oscillation parameters in long-baseline experiments. However, the approach relies on the Neyman construc…
This study uses deep learning to improve the accuracy of raw data denoising in ProtoDUNE experiments.
In this paper we deal with quadratic metric-affine gravity, which we briefly introduce, explain and give historical and physical reasons for using this particular theory of gravity. Further, we introduce a generalisation of well known spacetimes, namely pp-waves. A classical pp-wave is a 4-dimensional Lorentzian spacet…
CNN improves neutrino event reconstruction in IceCube DeepCore.
We present a deep learning approach for vertex reconstruction of neutrino-nucleus interaction events, a problem in the domain of high energy physics. In this approach, we combine both energy and timing data that are collected in the MINERvA detector to perform classification and regression tasks. We show that the resul…
New method optimizes expensive simulations for complex systems.
Machine learning has been applied to several problems in particle physics research, beginning with applications to high-level physics analysis in the 1990s and 2000s, followed by an explosion of applications in particle and event identification and reconstruction in the 2010s. In this document we discuss promising futu…
New magnetic memory effects found in gravitational waves and memory.
Matter-antimatter asymmetry is one of the major unsolved problems in physics that can be probed through precision measurements of charge-parity symmetry violation at current and next-generation neutrino oscillation experiments. In this work, we demonstrate the capability of variational autoencoders and normalizing flow…
Deep learning for particle classification on large event images.
Enhanced detection of sneutrinos at the LHC using machine learning.
Tasks involving the analysis of geometric (graph- and manifold-structured) data have recently gained prominence in the machine learning community, giving birth to a rapidly developing field of geometric deep learning. In this work, we leverage graph neural networks to improve signal detection in the IceCube neutrino ob…
Next-generation cosmic microwave background (CMB) experiments will have lower noise and therefore increased sensitivity, enabling improved constraints on fundamental physics parameters such as the sum of neutrino masses and the tensor-to-scalar ratio r. Achieving competitive constraints on these parameters requires hig…
The main result of the paper is a new representation for the Weyl Lagrangian (massless Dirac Lagrangian). As the dynamical variable we use the coframe, i.e. an orthonormal tetrad of covector fields. We write down a simple Lagrangian - wedge product of axial torsion with a lightlike element of the coframe - and show tha…
In abstract Yang-Mills theory the standard instanton construction relies on the Hodge star having real eigenvalues which makes it inapplicable in the Lorentzian case. We show that for the affine connection an instanton-type construction can be carried out in the Lorentzian setting. The Lorentzian analogue of an instant…
We suggest an alternative mathematical model for the massless neutrino. Consider an elastic continuum in 3-dimensional Euclidean space and assume that points of this continuum can experience no displacements, only rotations. This framework is a special case of the so-called Cosserat theory of elasticity. Rotations of p…
We consider spacetime to be a connected real 4-manifold equipped with a Lorentzian metric and an affine connection. The 10 independent components of the (symmetric) metric tensor and the 64 connection coefficients are the unknowns of our theory. We introduce an action which is quadratic in curvature and study the resul…
The paper deals with the Weyl equation which is the massless Dirac equation. We study the Weyl equation in the stationary setting, i.e. when the the spinor field oscillates harmonically in time. We suggest a new geometric interpretation of the stationary Weyl equation, one which does not require the use of spinors, Pau…
PICN learns physical fields from shallow neural networks, improving AI in multi-physical systems.
Paper introduces a method to generate physically feasible dynamics with physical priors.
Higher topos theory applied to physics.
Survey of integrating physics knowledge into machine learning models.
Discussing AI's difficulty and physics' simplicity, suggesting AI benefits from physics principles.
Proposes a physics-informed VAE for disentangling physics from confounding influences.
Special issue on understanding physical processes from unusual diffusion patterns.
Physics-informed kernel learning integrates physical priors into machine learning models.
Machine learning improves planetary space physics by incorporating physical knowledge.
NNs accurately predict energy eigenvalues and other physical phenomena in 1D quantum mechanics.
PID-GAN uses physics knowledge to improve deep learning models' reliability.
Physics-informed machine learning models improve biomolecular system simulations.
PDE-NetGen converts physical equations to neural networks for various scientific problems.
DPC uses physics and neural nets to solve SDEs.
Hybrid model combines physics and data to handle incomplete systems.
Machine learning in context of physical systems merits a re-examination of the learning strategy. In addition to data, one can leverage a vast library of physical prior models (e.g. kinematics, fluid flow, etc) to perform more robust inference. The nascent sub-field of \emph{physics-based learning} (PBL) studies the bl…
Machine learning models emulate and approximate complex mappings in model physics.
pVAE combines physics and machine learning for robust data representations.
We propose a physics-informed Echo State Network (ESN) to predict the evolution of chaotic systems. Compared to conventional ESNs, the physics-informed ESNs are trained to solve supervised learning tasks while ensuring that their predictions do not violate physical laws. This is achieved by introducing an additional lo…
Single model learns physics from diverse data.
Improves machine learning models by incorporating physical laws into feature maps.
Several statistical and machine learning methods are proposed to estimate the type and intensity of physical load and accumulated fatigue . They are based on the statistical analysis of accumulated and moving window data subsets with construction of a kurtosis-skewness diagram. This approach was applied to the data gat…
Unified access package for fundamental physics datasets simplifies machine learning.
We introduce the historical development and physical idea behind topological Yang-Mills theory and explain how a physical framework describing subatomic physics can be used as a tool to study differential geometry. Further, we emphasize that this phenomenon demonstrates that the interrelation between physics and mathem…