activity
20132020
most citedSequential Monte Carlo Methods for System Identification

34 citations · 168 across the 14 of their papers we have counts for

collaborators

18 papers

stat.AP2020★ 2 cited

Practical Bayesian System Identification using Hamiltonian Monte Carlo

Johannes Hendriks, Adrian Wills, Brett Ninness +1

This paper considers Bayesian parameter estimation of dynamic systems using a Markov Chain Monte Carlo (MCMC) approach. The Metroplis-Hastings (MH) algorithm is employed, and the m…

cs.RO2019★ 1 cited

Real-Time Robotic Search using Hierarchical Spatial Point Processes

Olov Andersson, Per Sidén, Johan Dahlin +2

Aerial robots hold great potential for aiding Search and Rescue (SAR) efforts over large areas. Traditional approaches typically searches an area exhaustively, thereby ignoring tha…

stat.CO2018

Correlated pseudo-marginal Metropolis-Hastings using quasi-Newton proposals

Johan Dahlin, Adrian Wills, Brett Ninness

Pseudo-marginal Metropolis-Hastings (pmMH) is a versatile algorithm for sampling from target distributions which are not easy to evaluate point-wise. However, pmMH requires good pr…

stat.CO2018

Constructing Metropolis-Hastings proposals using damped BFGS updates

Johan Dahlin, Adrian Wills, Brett Ninness

The computation of Bayesian estimates of system parameters and functions of them on the basis of observed system performance data is a common problem within system identification.…

stat.ME2018

Sparse Bayesian ARX models with flexible noise distributions

Johan Dahlin, Adrian Wills, Brett Ninness

This paper considers the problem of estimating linear dynamic system models when the observations are corrupted by random disturbances with nonstandard distributions. The paper is…

math.OC2016

Particle-based Gaussian process optimization for input design in nonlinear dynamical models

Patricio E. Valenzuela, Johan Dahlin, Cristian R. Rojas +1

We propose a novel approach to input design for identification of nonlinear state space models. The optimal input sequence is obtained by maximizing a scalar cost function of the F…

stat.CO2015★ 23 cited

Accelerating pseudo-marginal Metropolis-Hastings by correlating auxiliary variables

Johan Dahlin, Fredrik Lindsten, Joel Kronander +1

Pseudo-marginal Metropolis-Hastings (pmMH) is a powerful method for Bayesian inference in models where the posterior distribution is analytical intractable or computationally costl…

stat.CO2015

Getting Started with Particle Metropolis-Hastings for Inference in Nonlinear Dynamical Models

Johan Dahlin, Thomas B. Schön

This tutorial provides a gentle introduction to the particle Metropolis-Hastings (PMH) algorithm for parameter inference in nonlinear state-space models together with a software im…

stat.CO2015

Bayesian optimisation for fast approximate inference in state-space models with intractable likelihoods

Johan Dahlin, Mattias Villani, Thomas B. Schön

We consider the problem of approximate Bayesian parameter inference in non-linear state-space models with intractable likelihoods. Sequential Monte Carlo with approximate Bayesian…

stat.CO2015★ 34 cited

Sequential Monte Carlo Methods for System Identification

Thomas B. Schön, Fredrik Lindsten, Johan Dahlin +4

One of the key challenges in identifying nonlinear and possibly non-Gaussian state space models (SSMs) is the intractability of estimating the system state. Sequential Monte Carlo…

stat.CO2015★ 2 cited

Quasi-Newton particle Metropolis-Hastings

Johan Dahlin, Fredrik Lindsten, Thomas B. Schön

Particle Metropolis-Hastings enables Bayesian parameter inference in general nonlinear state space models (SSMs). However, in many implementations a random walk proposal is used an…

stat.CO2015★ 12 cited

Newton-based maximum likelihood estimation in nonlinear state space models

Manon Kok, Johan Dahlin, Thomas B. Schön +1

Maximum likelihood (ML) estimation using Newton's method in nonlinear state space models (SSMs) is a challenging problem due to the analytical intractability of the log-likelihood…

stat.ML2015★ 20 cited

Marginalizing Gaussian Process Hyperparameters using Sequential Monte Carlo

Andreas Svensson, Johan Dahlin, Thomas B. Schön

Gaussian process regression is a popular method for non-parametric probabilistic modeling of functions. The Gaussian process prior is characterized by so-called hyperparameters, wh…

math.OC2014★ 5 cited

A graph/particle-based method for experiment design in nonlinear systems

Patricio E. Valenzuela, Johan Dahlin, Cristian R. Rojas +1

We propose an extended method for experiment design in nonlinear state space models. The proposed input design technique optimizes a scalar cost function of the information matrix,…

stat.CO2013★ 12 cited

Particle filter-based Gaussian process optimisation for parameter inference

Johan Dahlin, Fredrik Lindsten

We propose a novel method for maximum likelihood-based parameter inference in nonlinear and/or non-Gaussian state space models. The method is an iterative procedure with three step…

stat.CO2013★ 32 cited

Particle Metropolis-Hastings using gradient and Hessian information

Johan Dahlin, Fredrik Lindsten, Thomas B. Schön

Particle Metropolis-Hastings (PMH) allows for Bayesian parameter inference in nonlinear state space models by combining Markov chain Monte Carlo (MCMC) and particle filtering. The…

physics.soc-ph2013★ 23 cited

Ensemble approaches for improving community detection methods

Johan Dahlin, Pontus Svenson

Statistical estimates can often be improved by fusion of data from several different sources. One example is so-called ensemble methods which have been successfully applied in area…

stat.CO2013★ 2 cited

Inference in Gaussian models with missing data using Equalisation Maximisation

Johan Dahlin, Fredrik Lindsten, Thomas B. Schön

Equalisation Maximisation (EqM) is an algorithm for estimating parameters in auto-regressive (AR) models where some fraction of the data is missing. It has previously been shown th…