#uncertainty quantification

45 results
physics.geo-ph2026

Calibrated uncertainty for wide-angle crustal models: how firmly is the Dharwar Craton Moho actually constrained?

Deepak Kumar, Laxmidhar Behera, Wojciech Czuba

The paper assesses how well the Moho depth beneath the Dharwar Craton is constrained by applying calibrated uncertainty analysis and bootstrap validation to a large wide-angle seis…

#wide-angle seismology#crustal modeling#uncertainty quantification#Moho depth
physics.geo-ph2026

Reliability-calibrated deep residual full-waveform inversion using geometry-invariant physics encoding: synthetic validation and zero-shot Marmousi-2 testing

Deepak Kumar, Jayant Nath Tripathi, Laxmidhar Behera

The paper presents a deep learning pipeline that uses physics‑derived inputs to correct full‑waveform inversion results and provides calibrated, pixel‑wise uncertainty estimates th…

#full-waveform inversion#deep learning#uncertainty quantification#physics-informed neural networks
stat.ML2026

Uncertainty quantification for trustworthy deep learning: Methods and measures

H. Martin Gillis, Thomas Trappenberg

The paper surveys methods for quantifying uncertainty in deep neural networks, focusing on ensemble-based and approximate Bayesian approaches and how their outputs are measured.

#uncertainty quantification#deep learning#bayesian methods#ensembles
cs.LG2026

Cost-Sensitive Conformal Prediction and Human-in-the-Loop Abstention for Imbalanced High-Stakes Decision Support: A Multi-Domain Benchmark

Manpreet Singh, Akshatha Srikantha, Shyamal Lakhanpal

The paper evaluates how conformal prediction methods can be made cost‑sensitive and reliable for rare, high‑cost classes in imbalanced, high‑stakes decision tasks, and shows that M…

#conformal prediction#class imbalance#cost-sensitive learning#human-in-the-loop
cs.CV2026

From Keypoints to Predictive Distributions: Post-Hoc Uncertainty for YOLO-Pose Models

Alexej Klushyn, Juan Rivero Sesma, Florian Seligmann +3

The paper adds a lightweight post‑hoc module to trained YOLO‑Pose models that predicts calibrated predictive distributions for each keypoint, enabling uncertainty‑aware ranking and…

#pose estimation#uncertainty quantification#keypoint detection#probabilistic calibration
cond-mat.mtrl-sci2026

Decoding the Micromagnetic Hamiltonian from Magnetic Fingerprints

Bradley J. Fugetta, Anqi Liu, Kai Liu +2

The paper presents deep convolutional neural networks that infer the full micromagnetic Hamiltonian of a material directly from magnetic fingerprint data obtained via First‑Order R…

#micromagnetics#hamiltonian inference#first-order reversal curves#deep learning
cs.AI2026

Runtime Uncertainty Monitoring for LLM-Based Multi-Agent Systems Using Bayesian Networks

Bart Custers, Koorosh Aslansefat

The paper presents a framework for monitoring runtime uncertainty in large‑language‑model based multi‑agent systems by converting token‑level log‑probabilities into calibrated conf…

#large language models#multi-agent systems#uncertainty quantification#bayesian networks
cs.LG2026

MetaKoopman: Bayesian Meta-Learning of Koopman Operators for Modeling Structured Dynamics under Distribution Shifts

Mahmoud Selim, Sriharsha Bhat, Karl H. Johansson

MetaKoopman is a Bayesian meta‑learning framework that learns a prior over Koopman operators to model nonlinear dynamics with linear latent representations, providing closed‑form u…

#koopman operators#bayesian meta-learning#distribution shift#dynamics modeling
math.NA2026

On the optimality of dimension truncation error rates for a class of parametric partial differential equations

Philipp A. Guth, Vesa Kaarnioja

The paper analyzes the error introduced when infinite-dimensional random field inputs in parametric PDEs are truncated to finite dimensions, and proves that the known dimension‑tru…

#parametric partial differential equations#dimension truncation#uncertainty quantification#lognormal random fields
math.NA2026

On Hyperbolic Stochastic Galerkin Projections of Shallow Water Linearised Moment Equations

Safiere Kuijpers, Julian Koellermeier

The paper develops an intrusive stochastic Galerkin method for one‑dimensional shallow water linearised moment equations, introduces a regularisation to preserve hyperbolicity, and…

#stochastic Galerkin#shallow water equations#hyperbolic PDEs#uncertainty quantification
eess.SY2026

Finite-Sample Conformal Coverage Recovery via Fusion under Degraded Local Guarantees in Occupancy Map Estimation

Ritvik Mahajan, Aneesh Raghavan, Karl Henrik Johansson

The paper proposes a distributed fusion method that combines locally calibrated conformal prediction maps from multiple robots to achieve a user‑specified coverage guarantee in occ…

#occupancy mapping#conformal prediction#distributed fusion#multi-robot systems
cs.LG2026

Evaluating Epistemic Uncertainty: Beyond OOD Detection and Active Learning

Jakub Paplhám, Willem Waegeman, Eyke Hüllermeier +1

The paper proposes a decision‑theoretic framework for evaluating epistemic uncertainty by measuring its ability to identify reducible error (regret) in selective prediction, and sh…

#epistemic uncertainty#uncertainty quantification#selective prediction#decision theory
math.OC2026

Statistical Inference for Scenario-Based Dynamic Optimization under Uncertainty

Aurya Javeed, Johannes Milz

The paper develops statistical methods for evaluating and constructing confidence intervals for the optimal value of finite-horizon open-loop dynamic optimization problems when par…

#dynamic optimization#uncertainty quantification#sample average approximation#confidence intervals
stat.ML2026

Subjective Risk Decomposition: A New View for Uncertainty Quantification

Raghad Alamri, Michele Caprio, Gavin Brown

The paper introduces a framework that derives epistemic and aleatoric uncertainty measures by decomposing a subjective risk defined via a strictly proper loss, unifying many existi…

#uncertainty quantification#subjective risk#epistemic uncertainty#aleatoric uncertainty
cs.LG2026

Contrastive Conformal Sets

Yahya Alkhatib, Wee Peng Tay

The paper introduces a method that combines contrastive learning with conformal prediction to create learnable geometric sets that guarantee a user‑specified coverage of positive s…

#contrastive learning#conformal prediction#set prediction#uncertainty quantification
math.NA2026

Gradient-enhanced spline dimensional decomposition for uncertainty quantification with limited training samples

Eunho Heo, Dongjin Lee

The paper introduces a gradient-enhanced spline dimensional decomposition (GE‑SDD) surrogate that incorporates both function values and partial derivatives to improve uncertainty q…

#surrogate modeling#gradient-enhanced methods#spline dimensional decomposition#ridge regression
astro-ph.CO2026

A plug-and-play approach with fast uncertainty quantification for weak lensing mass mapping

Hubert Leterme, Andreas Tersenov, Jalal Fadili +1

The paper presents PnPMass, a plug‑and‑play algorithm that reconstructs dark‑matter maps from weak‑lensing shear data using a single deep‑learning denoiser combined with gradient d…

#weak lensing#mass mapping#deep learning#uncertainty quantification
cs.LG2026

Maximally Robust Satisficing Bayesian Optimization

Samuli Kinnunen, Petrus Mikkola, Antti Niskanen +1

The paper proposes a Bayesian optimization method that seeks sufficiently good (satisficing) solutions which remain robust to large input perturbations after deployment, rather tha…

#bayesian optimization#robust optimization#satisficing#black-box optimization
eess.SY2026

Predicting BESS Degradation with Uncertainty Quantification: A Probabilistic Framework for Battery Energy Storage Systems

Melina Graner, Holger Hesse, Andreas Jossen

The paper presents a deep‑learning based probabilistic framework that predicts battery state‑of‑health and quantifies uncertainty, scaling from cell‑level data to whole‑system degr…

#battery degradation#uncertainty quantification#probabilistic modeling#deep learning
nucl-th2026

Bayesian Inference for Extracting Barrier Distributions from Fusion Excitation Functions

Aaron Philip, Pablo Giuliani, Kyle Godbey

The paper presents a Bayesian machine‑learning approach (AutoBNN) for extracting nuclear barrier distributions from sparse fusion excitation function data, providing calibrated unc…

#barrier distributions#fusion excitation functions#bayesian inference#machine learning
stat.ML2026

Neural Architectures for Amortized Bayesian Inference: Statistical Foundations and Empirical Assessments

Roy Shivam Ram Shreshtth, Arnab Hazra, Gourab Mukherjee

The paper examines how neural network architectures such as feedforward nets, Deep Sets, and Transformers can be used to amortize Bayesian inference, providing fast approximate pos…

#amortized inference#bayesian inference#neural networks#deep learning
cs.ET2026

Unified Uncertainty Quantification Framework Bridging Noisy Quantum Backends Across Variational Quantum Algorithms and Quantum Signal Processing

Priyabrata Senapati, Vibin Abraham, Qiang Guan +1

The paper introduces a unified uncertainty quantification framework that benchmarks noisy quantum processors using both variational quantum algorithms and quantum signal processing…

#uncertainty quantification#variational quantum algorithms#quantum signal processing#benchmarking
cs.LG2026

Variational Inference for Evidential Deep Learning

Jiawei Tang, Xinyan Du, Hui Liu +2

The paper introduces VI-EDL, a variational inference framework for evidential deep learning that controls evidence growth and provides theoretical guarantees for uncertainty estima…

#uncertainty quantification#evidential deep learning#variational inference#out-of-distribution detection
quant-ph2026

Inherent interpretability provides inherent value in quantum machine learning

Kaitlin Gili, Zachary P. Bradshaw

The paper argues that the intrinsic mathematical structure of quantum machine learning models can provide inherent interpretability, offering value beyond raw performance, and illu…

#interpretability#quantum Fourier models#gaussian processes#kernel design
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