KFAS1.5.1 package

Kalman Filter and Smoother for Exponential Family State Space Models

approxSSM

Linear Gaussian Approximation for Exponential Family State Space Model

artransform

Mapping real valued parameters to stationary region

checkModel

Test whether object is a valid SSModel object

coef.SSModel

Smoothed Estimates or One-step-ahead Predictions of States

confint.KFS

Confidence Intervals of Smoothed States

Extract.SSModel

Extract or Replace Parts of a State Space Model

fitSSM

Maximum Likelihood Estimation of a State Space Model

fitted.SSModel

Smoothed Estimates or One-step-ahead Predictions of Fitted Values

hatvalues.KFS

Extract Hat Values from KFS Output

importanceSSM

Importance Sampling of Exponential Family State Space Model

KFAS-defunct

Defunct Functions of Package KFAS

KFAS

KFAS: Functions for Exponential Family State Space Models

KFS

Kalman Filter and Smoother with Exact Diffuse Initialization for Expon...

ldl

LDL Decomposition of a Matrix

logLik.SSModel

Log-likelihood of the State Space Model.

mvInnovations

Multivariate Innovations

plot.SSModel

Diagnostic Plots of State Space Models

predict.SSModel

State Space Model Predictions

print.KFS

Print Ouput of Kalman Filter and Smoother

print.SSModel

Print SSModel Object

rename_states

Rename the States of SSModel Object

residuals.KFS

Extract Residuals of KFS output

rstandard.KFS

Extract Standardized Residuals from KFS output

signal

Extracting the Partial Signal Of a State Space Model

simulateSSM

Simulation of a Gaussian State Space Model

SSModel

Create a State Space Model Object of Class SSModel

transformSSM

Transform Multivariate State Space Model for Sequential Processing

State space modelling is an efficient and flexible framework for statistical inference of a broad class of time series and other data. KFAS includes computationally efficient functions for Kalman filtering, smoothing, forecasting, and simulation of multivariate exponential family state space models, with observations from Gaussian, Poisson, binomial, negative binomial, and gamma distributions. See the paper by Helske (2017) <doi:10.18637/jss.v078.i10> for details.

  • Maintainer: Jouni Helske
  • License: GPL (>= 2)
  • Last published: 2023-09-05