This paper derives an expression for the likelihood for a state space model. The expression can be evaluated with the Kalman filter initialized at a starting state estimate of zero and associated estimation error covariance matrix of zero. Adjustment for initial conditions can be made after filtering. Accordingly, initial conditions can be modelled without filtering implications. In par-ticular initial conditions can be modelled as 'diffuse'. The connection between the 'diffuse ' and concentrated likelihood is also displayed. Some key words: Kalman filtering; Maximum likelihood; State space model; Time series
Mews S, Langrock R, Ötting M, Yaqine H, Reinecke J. Maximum approximate likelihood estimation of gen...
The popularity of state-space models comes from their flexibilities and the large variety of applica...
The model parameters of linear state space models are typically estimated with maximum likelihood es...
AbstractThe paper reviews and generalizes recent filtering and smoothing algorithms for observations...
State space models with non-stationary processes and/or fixed regression effects require a state vec...
The purpose of this chapter is to provide a comprehensive treatment of likelihood inference for stat...
In this paper a square root algorithm is proposed for estimating linear state space models. A partic...
The State Space Model (SSM) encompasses the class of multivariate linear models, in particular, reg...
AbstractIn this work, we derive exact and approximate expressions for the conditional mean and varia...
The Kalman filter is useful to estimate dynamic models via maximum likelihood. To do this the model ...
A Kalman filter, suitable for application to a stationary or a non-stationary time series, is propos...
Very preliminary draft: comments welcome, please do not quote without permission of authors. We prop...
In this paper a method is introduced for approximating the likelihood for the unknown parameters of ...
State space model is a class of models where the observations are driven by underlying stochastic pr...
Bibliography: p. 82-83.Research supported by Grant ERDA-E(49-18)-2087.by Nils R. Sandell, Jr. and Kh...
Mews S, Langrock R, Ötting M, Yaqine H, Reinecke J. Maximum approximate likelihood estimation of gen...
The popularity of state-space models comes from their flexibilities and the large variety of applica...
The model parameters of linear state space models are typically estimated with maximum likelihood es...
AbstractThe paper reviews and generalizes recent filtering and smoothing algorithms for observations...
State space models with non-stationary processes and/or fixed regression effects require a state vec...
The purpose of this chapter is to provide a comprehensive treatment of likelihood inference for stat...
In this paper a square root algorithm is proposed for estimating linear state space models. A partic...
The State Space Model (SSM) encompasses the class of multivariate linear models, in particular, reg...
AbstractIn this work, we derive exact and approximate expressions for the conditional mean and varia...
The Kalman filter is useful to estimate dynamic models via maximum likelihood. To do this the model ...
A Kalman filter, suitable for application to a stationary or a non-stationary time series, is propos...
Very preliminary draft: comments welcome, please do not quote without permission of authors. We prop...
In this paper a method is introduced for approximating the likelihood for the unknown parameters of ...
State space model is a class of models where the observations are driven by underlying stochastic pr...
Bibliography: p. 82-83.Research supported by Grant ERDA-E(49-18)-2087.by Nils R. Sandell, Jr. and Kh...
Mews S, Langrock R, Ötting M, Yaqine H, Reinecke J. Maximum approximate likelihood estimation of gen...
The popularity of state-space models comes from their flexibilities and the large variety of applica...
The model parameters of linear state space models are typically estimated with maximum likelihood es...