activity
20162026
most citedShape recovery from sparse tomographic X-ray data

7 citations · 9 across the 18 of their papers we have counts for

collaborators

20 papers

stat.ML2026

Evaluation of optimisation and Bayesian inference methods for reaction rates in atmospheric chemical mechanisms

Valery Ashu, Wenqing Peng, Zhi-Song Liu +7

Constraining reaction rate coefficients is a central challenge in the development of explicit atmospheric chemical mechanisms, particularly for autoxidation systems where many reac…

stat.AP2026

An unsupervised kernel norm monitoring for fault detection in a time series photovoltaic system

Victoria Jorry, Zina-Sabrina Duma, Satu-Pia Reinikainen +2

Grid-connected photovoltaic systems (GCPVS) are generally robust but remain susceptible to faults that can compromise energy conversion efficiency or raise safety concerns. Promptl…

stat.AP2026

Identifiability and amortized inference limitations in Kuramoto models

Emma Hannula, Jana de Wiljes, Matthew T. Moores +2

Bayesian inference is a powerful tool for parameter estimation and uncertainty quantification in dynamical systems. However, for nonlinear oscillator networks such as Kuramoto mode…

cs.LG2026

MCMC Informed Neural Emulators for Uncertainty Quantification in Dynamical Systems

Heikki Haario, Zhi-Song Liu, Martin Simon +1

Neural networks are a commonly used approach to replace physical models with computationally cheap surrogates. Parametric uncertainty quantification can be included in training, as…

stat.ME2025

Uncertainty calibration for latent-variable regression models

Zina-Sabrina Duma, Otto Lamminpää, Jouni Susiluoto +6

Uncertainty quantification is essential for scientific analysis, as it allows for the evaluation and interpretation of variability and reliability in complex systems and datasets.…

physics.comp-ph2025

Data-Driven Performance Measures using Global Properties of Attractors for Black-Box Surrogate Models of Chaotic Systems

Luci Fumagalli, Kathy Lüdge, Jana de Wiljes +2

In climate systems, physiological models, optics, and many more, surrogate models are developed to reconstruct chaotic dynamical systems. We introduce four data-driven measures usi…

math.AP2025

Statistical parameter identification of mixed-mode patterns from a single experimental snapshot

Alexey Kazarnikov, Robert Scheichl, Irving R. Epstein +2

Parameter identification in pattern formation models from a single experimental snapshot is challenging, as traditional methods often require knowledge of initial conditions or tra…

cs.LG2025

Cellular Automaton With CNN

Valery Ashu, Zhisong Liu, Heikki Haario +1

Cellular automata (CA) models are widely used to simulate complex systems with emergent behaviors, but identifying hidden parameters that govern their dynamics remains a significan…

stat.ML2025

Detecting Localized Density Anomalies in Multivariate Data via Coin-Flip Statistics

Sebastian Springer, Andre Scaffidi, Maximilian Autenrieth +4

Detecting localized differences between two samples is a central task in scientific data analysis, required for the identification of signal events, regime changes, or model mismat…

q-fin.PM2024

Uncertainty Quantification in Portfolio Temperature Alignment

Hendrik Weichel, Aleksandr Zinovev, Heikki Haario +1

We present a novel Bayesian framework for quantifying uncertainty in portfolio temperature alignment models, leveraging the X-Degree Compatibility (XDC) approach with the scientifi…

cs.LG2024

Kernel-based retrieval models for hyperspectral image data optimized with Kernel Flows

Zina-Sabrina Duma, Tuomas Sihvonen, Jouni Susiluoto +3

Kernel-based statistical methods are efficient, but their performance depends heavily on the selection of kernel parameters. In literature, the optimization studies on kernel-based…

stat.AP2024

Surrogate model for Bayesian optimal experimental design in chromatography

Jose Rodrigo Rojo-Garcia, Heikki Haario, Tapio Helin +1

We applied Bayesian Optimal Experimental Design (OED) in the estimation of parameters involved in the Equilibrium Dispersive Model for chromatography with two components with the L…

stat.ME2023

KF-PLS: Optimizing Kernel Partial Least-Squares (K-PLS) with Kernel Flows

Zina-Sabrina Duma, Jouni Susiluoto, Otto Lamminpää +3

Partial Least-Squares (PLS) Regression is a widely used tool in chemometrics for performing multivariate regression. PLS is a bi-linear method that has a limited capacity of modell…

nlin.CG2023

Parameter estimation for cellular automata

Alexey Kazarnikov, Nadja Ray, Heikki Haario +2

Self-organizing complex systems can be modeled using cellular automaton models. However, the parametrization of these models is crucial and significantly determines the resulting s…

eess.SP2022

Reconstruction and segmentation from sparse sequential X-ray measurements of wood logs

Sebastian Springer, Aldo Glielmo, Angelina Senchukova +5

In industrial applications, it is common to scan objects on a moving conveyor belt. If slice-wise 2D computed tomography (CT) measurements of the moving object are obtained we call…

math.AP2022★ 1 cited

A Bayesian Approach to Modelling Biological Pattern Formation with Limited Data

Alexey Kazarnikov, Robert Scheichl, Heikki Haario +1

Pattern formation in biological tissues plays an important role in the development of living organisms. Since the classical work of Alan Turing, a pre-eminent way of modelling has…

stat.AP2020

Hierarchical Bayesian propulsion power models for marine vessels

Antti Solonen, Ramona Maraia, Sebastian Springer +5

Assessing the magnitude of fuel consumption of marine traffic is a challenging task. The consumption can be reduced by the ways the vessels are operated, to achieve both improved c…

stat.OT2020★ 1 cited

Error control in the numerical posterior distribution in the Bayesian UQ analysis of a semilinear evolution PDE

Maria L. Daza-Torres, J. Cricelio Montesinos-López, Marcos A. Capistrán +2

We elaborate on results obtained in \cite{christen2018} for controlling the numerical posterior error for Bayesian UQ problems, now considering forward maps arising from the soluti…

cs.CV2019

Resolving Overlapping Convex Objects in Silhouette Images by Concavity Analysis and Gaussian Process

Sahar Zafari, Mariia Murashkina, Tuomas Eerola +3

Segmentation of overlapping convex objects has various applications, for example, in nanoparticles and cell imaging. Often the segmentation method has to rely purely on edges betwe…

math.NA2016★ 7 cited

Shape recovery from sparse tomographic X-ray data

Heikki Haario, Aki Kallonen, Marko Laine +3

A two-dimensional tomographic problem is studied. The target is assumed to be a homogeneous object bounded by a smooth curve. A Non Uniform Rational Basis Splines (NURBS) curve is…