Title: | Multi-Level Vector Autoregression |
---|---|
Description: | Estimates the multi-level vector autoregression model on time-series data. Three network structures are obtained: temporal networks, contemporaneous networks and between-subjects networks. |
Authors: | Sacha Epskamp [aut, cre], Marie K. Deserno [aut], Laura F. Bringmann [aut], Myrthe Veenman [ctb] |
Maintainer: | Sacha Epskamp <[email protected]> |
License: | GPL-2 |
Version: | 0.5.2 |
Built: | 2024-11-28 06:52:05 UTC |
Source: | CRAN |
This function is simply a wrapper around the plotting method for mlVAR objects, that extracts the network structure rather than plotting them.
getNet(x, ...)
getNet(x, ...)
x |
An 'mlVAR' or 'mlVARsim0' object. |
... |
Arguments sent to |
Sacha Epskamp <[email protected]>
This function imports the output from an Mplus model that has been generated by mlVAR. It can be used to make manual changes to the input file.
importMplus(outfile)
importMplus(outfile)
outfile |
Location of Mplus output file. |
Sacha Epskamp <[email protected]>
The function mlVAR
computes estimates of the multivariate vector autoregression model. This model returns three stuctures: temporal effects (e.g., lag-1 regression weights), contemporaneous relationships (correlations or partial correlations) and between-subject effects (correlations and partial correlations). See details.
mlVAR(data, vars, idvar, lags = 1, dayvar, beepvar, estimator = c("default", "lmer", "lm","Mplus"), contemporaneous = c("default", "correlated", "orthogonal", "fixed", "unique"), temporal = c("default", "correlated", "orthogonal", "fixed", "unique"), nCores = 1, verbose = TRUE, compareToLags, scale = TRUE, scaleWithin = FALSE, AR = FALSE, MplusSave = TRUE, MplusName = "mlVAR", iterations = "(2000)", chains = nCores, signs, orthogonal )
mlVAR(data, vars, idvar, lags = 1, dayvar, beepvar, estimator = c("default", "lmer", "lm","Mplus"), contemporaneous = c("default", "correlated", "orthogonal", "fixed", "unique"), temporal = c("default", "correlated", "orthogonal", "fixed", "unique"), nCores = 1, verbose = TRUE, compareToLags, scale = TRUE, scaleWithin = FALSE, AR = FALSE, MplusSave = TRUE, MplusName = "mlVAR", iterations = "(2000)", chains = nCores, signs, orthogonal )
data |
Data frame |
vars |
Vectors of variables to include in the analysis |
idvar |
String indicating the subject ID |
lags |
Vector indicating the lags to include |
dayvar |
String indicating assessment day. Adding this argument makes sure that the first measurement of a day is not regressed on the last measurement of the previous day. IMPORTANT: only add this if the data has multiple observations per day. |
beepvar |
Optional string indicating assessment beep per day. Adding this argument will cause non-consecutive beeps to be treated as missing! |
estimator |
The estimator to be used. |
contemporaneous |
How should the contemporaneous networks be estimated? These networks are always estimated post-hoc by investigating the residuals of the temporal models. |
temporal |
How should the temporal effects be estimated? |
nCores |
Number of cores to use in computation |
verbose |
Logical indicating if console messages and the progress bar should be shown. |
scale |
Logical, should variables be standardized before estimation? |
scaleWithin |
Logial, should variables be scaled within-person (set to |
compareToLags |
A vector indicating which lags to base the data on. If the model is to be compared with a model with multiple lags using |
AR |
Logical, should an auto-regression only model be fitted? |
MplusSave |
Logical, should the Mplus model file and output be saved? |
MplusName |
Name of the Mplus model file and output (without extensions) |
iterations |
The string used to define the number of iterations in Mplus |
chains |
Number of Mplus chains |
signs |
Optional matrix fixing the signs of contemporaneous correlations. Is estimated by running mlVAR with |
orthogonal |
Deprecated argument only added for backward competability. Ignore. |
This function estimates the multi-level VAR model to obtain temporal, contemporaneous and between-subject effects using nodewise estimation. Temporal and between-subject effects are obtained directly from the models and contemporaneous effects are estimated post-hoc by correlating the residuals. See arxiv.org/abs/1609.04156 for details.
Setting estimator = "Mplus"
will generate a Mplus model, run the analysis and read the results into R. Mplus 8 is required for this estimation. It is recommended to set contemporaneous = "fixed"
, though not required. For the estimation of contemporaneous random effects, the signs of contemporaneous *correlations * (not partial correlations) need be set (or estimated) via the signs
argument.
An mlVAR
object
Sacha Epskamp ([email protected])
Bringmann, L. F., Vissers, N., Wichers, M., Geschwind, N., Kuppens, P., Peeters, F., ... & Tuerlinckx, F. (2013). A network approach to psychopathology: New insights into clinical longitudinal data. PloS one, 8(4), e60188.
Hamaker, E. L., & Grasman, R. P. (2014). To center or not to center? Investigating inertia with a multilevel autoregressive model. Frontiers in psychology, 5.
Epskamp, S., Waldorp, L. J., Mottus, R., & Borsboom, D. (2017). Discovering Psychological Dynamics: The Gaussian Graphical Model in Cross-sectional and Time-series Data. arxiv.org/abs/1609.04156.
mlVARcompare
, summary.mlVAR
, plot.mlVAR
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 50, nNode = 3, nTime = 50, lag=1) # Estimate using correlated random effects: fit1 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") # Print some pointers: print(fit1) # Summary of all parameter estimates: summary(fit1) # Compare temporal relationships: layout(t(1:2)) plot(Model, "temporal", title = "True temporal relationships", layout = "circle") plot(fit1, "temporal", title = "Estimated temporal relationships", layout = "circle") # Compare contemporaneous partial correlations: layout(t(1:2)) plot(Model, "contemporaneous", title = "True contemporaneous relationships", layout = "circle") plot(fit1, "contemporaneous", title = "Estimated contemporaneous relationships", layout = "circle") # Compare between-subjects partial correlations: layout(t(1:2)) plot(Model, "between", title = "True between-subjects relationships", layout = "circle") plot(fit1, "between", title = "Estimated between-subjects relationships", layout = "circle") # Run same model with non-correlated temporal relationships and fixed-effect model: fit2 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit3 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit1,fit2,fit3) # Inspect true parameter correlation matrix: Model$model$Omega$cor$mean # Even though correlations are high, orthogonal model works well often! ### Large example ### Model <- mlVARsim(nPerson = 100, nNode = 10, nTime = 100,lag=1) # Correlated random effects no longer practical. Use orthogonal or fixed: fit4 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit5 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit4, fit5) # Compare temporal relationships: layout(t(1:2)) plot(Model, "temporal", title = "True temporal relationships", layout = "circle") plot(fit4, "temporal", title = "Estimated temporal relationships", layout = "circle") # Compare contemporaneous partial correlations: layout(t(1:2)) plot(Model, "contemporaneous", title = "True contemporaneous relationships", layout = "circle") plot(fit4, "contemporaneous", title = "Estimated contemporaneous relationships", layout = "circle") # Compare between-subjects partial correlations: layout(t(1:2)) plot(Model, "between", title = "True between-subjects relationships", layout = "circle") plot(fit4, "between", title = "Estimated between-subjects relationships", layout = "circle") ## End(Not run)
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 50, nNode = 3, nTime = 50, lag=1) # Estimate using correlated random effects: fit1 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") # Print some pointers: print(fit1) # Summary of all parameter estimates: summary(fit1) # Compare temporal relationships: layout(t(1:2)) plot(Model, "temporal", title = "True temporal relationships", layout = "circle") plot(fit1, "temporal", title = "Estimated temporal relationships", layout = "circle") # Compare contemporaneous partial correlations: layout(t(1:2)) plot(Model, "contemporaneous", title = "True contemporaneous relationships", layout = "circle") plot(fit1, "contemporaneous", title = "Estimated contemporaneous relationships", layout = "circle") # Compare between-subjects partial correlations: layout(t(1:2)) plot(Model, "between", title = "True between-subjects relationships", layout = "circle") plot(fit1, "between", title = "Estimated between-subjects relationships", layout = "circle") # Run same model with non-correlated temporal relationships and fixed-effect model: fit2 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit3 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit1,fit2,fit3) # Inspect true parameter correlation matrix: Model$model$Omega$cor$mean # Even though correlations are high, orthogonal model works well often! ### Large example ### Model <- mlVARsim(nPerson = 100, nNode = 10, nTime = 100,lag=1) # Correlated random effects no longer practical. Use orthogonal or fixed: fit4 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit5 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit4, fit5) # Compare temporal relationships: layout(t(1:2)) plot(Model, "temporal", title = "True temporal relationships", layout = "circle") plot(fit4, "temporal", title = "Estimated temporal relationships", layout = "circle") # Compare contemporaneous partial correlations: layout(t(1:2)) plot(Model, "contemporaneous", title = "True contemporaneous relationships", layout = "circle") plot(fit4, "contemporaneous", title = "Estimated contemporaneous relationships", layout = "circle") # Compare between-subjects partial correlations: layout(t(1:2)) plot(Model, "between", title = "True between-subjects relationships", layout = "circle") plot(fit4, "between", title = "Estimated between-subjects relationships", layout = "circle") ## End(Not run)
These functions return a table of the fixed and random effects.
FUNCTIONS ARE DEPRECATED AND WILL BE REMOVED SOON.
fixedEffects(object, digits = 5) randomEffects(object, digits = 5)
fixedEffects(object, digits = 5) randomEffects(object, digits = 5)
object |
A |
digits |
Number of digits to output |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])
The function mlVAR0
computes estimates of the multivariate vector autoregression model as introduced by Bringmann et al. (2013) which can be extended through treatment effects, covariates and pre- and post assessment effects.
FUNCTION IS DEPRECATED AND WILL BE REMOVED SOON.
mlVAR0(data, vars, idvar, lags = 1, dayvar, beepvar, periodvar, treatmentvar, covariates, timevar, maxTimeDiff, control = list(optimizer = "bobyqa"), verbose = TRUE, orthogonal, estimator = c("lmer", "lmmlasso"), method = c("default", "stepwise", "movingWindow"), laginteractions = c("none", "mains", "interactions"), critFun = BIC, lambda = 0, center = c("inSubject","general","none"))
mlVAR0(data, vars, idvar, lags = 1, dayvar, beepvar, periodvar, treatmentvar, covariates, timevar, maxTimeDiff, control = list(optimizer = "bobyqa"), verbose = TRUE, orthogonal, estimator = c("lmer", "lmmlasso"), method = c("default", "stepwise", "movingWindow"), laginteractions = c("none", "mains", "interactions"), critFun = BIC, lambda = 0, center = c("inSubject","general","none"))
data |
Data frame |
vars |
Vectors of variables to include in the analysis |
idvar |
String indicating the subject ID |
lags |
Vector indicating the lags to include |
dayvar |
String indicating assessment day (if missing, every assessment is set to one day) |
beepvar |
String indicating assessment beep per day (if missing, is added) |
periodvar |
String indicating the period (baseline, treatment period, etc.) of assessment (if missing, every assessment is set to one period) |
treatmentvar |
Character vector indicating treatment |
covariates |
Character indicating covariates independent of assessment. |
timevar |
Character indicating the time variable |
maxTimeDiff |
Maximum time differece to include observation pairs |
control |
A list of arguments sent to |
verbose |
Logical to print progress to the console |
orthogonal |
Logical to indicate if orthogonal estimation (no correlated random effects) should be used. Defaults to |
estimator |
Estimator to use. Note: |
method |
Method to use. Experimental |
laginteractions |
Experimental, do not use. |
critFun |
Experimental, do not use. |
lambda |
lmmlasso lambda parameter |
center |
Centering to be used. |
mlVAR0 has been built to extract individual network dynamics by estimating a multilevel vector autoregression model that models the time dynamics of selected variables both within an individual and on group level. For example, in a lag-1-model each variable at time point t is regressed to a lagged version of itself at time point t-1 and all other variables at time point t-1. In psychological research, for example, this analysis can be used to relate the dynamics of symptoms on one day (as assessed by experience sampling methods) to the dynamics of these symptoms on the consecutive day.
mlVAR0 returns a 'mlVAR0' object containing
fixedEffects |
A matrix that contains all fixed effects coefficients with dependent variables as rows and the lagged independent variables as columns. |
se.fixedEffects |
A matrix that contains all standard errors of the fixed effects. |
randomEffects |
A list of matrices that contain the random effects coefficients. |
randomEffectsVariance |
A matrix containing the estimated variances between the random-effects terms |
pvals |
A matrix that contains p-values for all fixed effects. |
pseudologlik |
The pseudo log-likelihood. |
BIC |
Bayesian Information Criterion, i.e. the sum of all univariate models' BICs |
input |
List containing the names of variables used in the analysis |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])
Bringmann, L. F., Vissers, N., Wichers, M., Geschwind, N., Kuppens, P., Peeters, F., ... & Tuerlinckx, F. (2013). A network approach to psychopathology: New insights into clinical longitudinal data. PloS one, 8(4), e60188.
## Not run: ### Small network ### nVar <- 3 nPerson <- 25 nTime <- 25 # Simulate model and data: Model <- mlVARsim0(nPerson,nVar,nTime,sparsity = 0.5) # Run mlVAR0: Res <- mlVAR0(Model) # Compare true fixed model with significant edges of estimated fixed model: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.labels = TRUE) plot(Res,"fixed", title = "Estimated model", layout = "circle", onlySig = TRUE, alpha = 0.05, edge.labels = TRUE) # Compare true and estimated individual differences in parameters: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.color = "blue", edge.labels = TRUE) plot(Res,"fixed", title = "Estimated model", layout = "circle", edge.color = "blue", edge.labels = TRUE) # Compare networks of subject 1: layout(t(1:2)) plot(Model,"subject",subject = 1, title = "True model",layout="circle", edge.labels = TRUE) plot(Res,"subject",subject = 1,title = "Estimated model", layout = "circle", edge.labels = TRUE) ### Large network ### nVar <- 10 nPerson <- 50 nTime <- 50 # Simulate model and data: Model <- mlVARsim0(nPerson,nVar,nTime, sparsity = 0.5) # Run orthogonal mlVAR: Res <- mlVAR0(Model, orthogonal = TRUE) # Compare true fixed model with significant edges of estimated fixed model: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle") plot(Res,"fixed", title = "Estimated model", layout = "circle", onlySig = TRUE, alpha = 0.05) # Compare true and estimated individual differences in parameters: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.color = "blue") plot(Res,"fixed", title = "Estimated model", layout = "circle", edge.color = "blue") # Compare networks of subject 1: layout(t(1:2)) plot(Model,"subject",subject = 1, title = "True model",layout="circle") plot(Res,"subject",subject = 1,title = "Estimated model", layout = "circle") ## End(Not run)
## Not run: ### Small network ### nVar <- 3 nPerson <- 25 nTime <- 25 # Simulate model and data: Model <- mlVARsim0(nPerson,nVar,nTime,sparsity = 0.5) # Run mlVAR0: Res <- mlVAR0(Model) # Compare true fixed model with significant edges of estimated fixed model: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.labels = TRUE) plot(Res,"fixed", title = "Estimated model", layout = "circle", onlySig = TRUE, alpha = 0.05, edge.labels = TRUE) # Compare true and estimated individual differences in parameters: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.color = "blue", edge.labels = TRUE) plot(Res,"fixed", title = "Estimated model", layout = "circle", edge.color = "blue", edge.labels = TRUE) # Compare networks of subject 1: layout(t(1:2)) plot(Model,"subject",subject = 1, title = "True model",layout="circle", edge.labels = TRUE) plot(Res,"subject",subject = 1,title = "Estimated model", layout = "circle", edge.labels = TRUE) ### Large network ### nVar <- 10 nPerson <- 50 nTime <- 50 # Simulate model and data: Model <- mlVARsim0(nPerson,nVar,nTime, sparsity = 0.5) # Run orthogonal mlVAR: Res <- mlVAR0(Model, orthogonal = TRUE) # Compare true fixed model with significant edges of estimated fixed model: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle") plot(Res,"fixed", title = "Estimated model", layout = "circle", onlySig = TRUE, alpha = 0.05) # Compare true and estimated individual differences in parameters: layout(t(1:2)) plot(Model,"fixed", title = "True model",layout="circle", edge.color = "blue") plot(Res,"fixed", title = "Estimated model", layout = "circle", edge.color = "blue") # Compare networks of subject 1: layout(t(1:2)) plot(Model,"subject",subject = 1, title = "True model",layout="circle") plot(Res,"subject",subject = 1,title = "Estimated model", layout = "circle") ## End(Not run)
Create a short summary of an object created by mlVAR0
.
FUNCTION IS DEPRECATED AND WILL BE REMOVED SOON.
## S3 method for class 'mlVAR0' print(x, ...) ## S3 method for class 'mlVAR0' summary(object, ...)
## S3 method for class 'mlVAR0' print(x, ...) ## S3 method for class 'mlVAR0' summary(object, ...)
object |
A "mlVAR0" object |
x |
A "mlVAR0" object |
... |
Not used |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])
This function compares the fit of several mlVAR models. Since an mlVAR model is a combination of univariate models this function will compare the fits for each univariate model.
mlVARcompare(...)
mlVARcompare(...)
... |
Any number of objects obtained from |
Important to note is that the number of observations must be equal to make models comparable. If the lags are different and compareToLags
was not used in mlVAR
this function will stop with an informative error message.
Sacha Epskamp ([email protected])
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 50, nNode = 3, nTime = 50, lag=1) # Estimate using different methods: fit1 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") fit2 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit3 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit1,fit2,fit3) ## End(Not run)
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 50, nNode = 3, nTime = 50, lag=1) # Estimate using different methods: fit1 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") fit2 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "orthogonal") fit3 <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "fixed") # Compare models: mlVARcompare(fit1,fit2,fit3) ## End(Not run)
Simulates data based on an mlVAR object, estimates the mlVAR network model based on the simulated data and compares the estimated network to the mlVAR object network.
mlVARsample(object, nTime = c(25,50,100,200), nSample = 100, pMissing = 0, nReps = 100, nCores = 1, ...) ## S3 method for class 'mlVARsample' summary(object, ...)
mlVARsample(object, nTime = c(25,50,100,200), nSample = 100, pMissing = 0, nReps = 100, nCores = 1, ...) ## S3 method for class 'mlVARsample' summary(object, ...)
object |
mlVAR object, or mlVARsample object in the summary method |
nTime |
Vector with number of time points to test. |
nSample |
Number of individuals in the dataset. It is possible to decrease the number of individuals compared to the individuals in the mlVAR object. However, it is not possible to have more individuals than there are in the mlVAR object. |
pMissing |
Percentage of missing data to be simulated. |
nReps |
Number of repetitions for each condition. |
nCores |
Number of cores to use. |
... |
Arguments sent to mlVAR. |
This function simulates data based on the mlVAR object. The individual networks (random effects) are used to simulate data using the graphicalVARsim
function from the graphicalVAR package (Epskamp, 2020). The individual data is combined into one dataset. This dataset is used to estimate the mlVAR network.
For every condition, the function returns four values per network comparison measure (correlation, sensitivity, specificity, bias, and precision): one for the fixed temporal effects, one for the fixed contemporaneous effects, the mean comparison value of the random temporal effects, and the mean comparison value of the random contemporaneous effects.
Sacha Epskamp <[email protected]>
Sacha Epskamp (2020). graphicalVAR: Graphical VAR for Experience Sampling Data. R package version 0.2.3. https://CRAN.R-project.org/package=graphicalVAR
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 100, nNode = 3, nTime = 50, lag=1) # Estimate using correlated random effects: fit <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") # Sample from fitted model: samples <- mlVARsample(fit, nTime = 50, nSample = 50, pMissing = 0.1, nReps = 5, nCores = 1) # Summarize results: summary(samples) ## End(Not run)
## Not run: ### Small example ### # Simulate data: Model <- mlVARsim(nPerson = 100, nNode = 3, nTime = 50, lag=1) # Estimate using correlated random effects: fit <- mlVAR(Model$Data, vars = Model$vars, idvar = Model$idvar, lags = 1, temporal = "correlated") # Sample from fitted model: samples <- mlVARsample(fit, nTime = 50, nSample = 50, pMissing = 0.1, nReps = 5, nCores = 1) # Summarize results: summary(samples) ## End(Not run)
Simulates an mlVAR model and data with a random variance-covariance matrix for the random effects.
mlVARsim(nPerson = 10, nNode = 5, nTime = 100, lag = 1, thetaVar = rep(1,nNode), DF_theta = nNode * 2, mu_SD = c(1, 1), init_beta_SD = c(0.1, 1), fixedMuSD = 1, shrink_fixed = 0.9, shrink_deviation = 0.9)
mlVARsim(nPerson = 10, nNode = 5, nTime = 100, lag = 1, thetaVar = rep(1,nNode), DF_theta = nNode * 2, mu_SD = c(1, 1), init_beta_SD = c(0.1, 1), fixedMuSD = 1, shrink_fixed = 0.9, shrink_deviation = 0.9)
nPerson |
Number of subjects |
nNode |
Number of variables |
nTime |
Number of observations per person |
lag |
The maximum lag to be used |
thetaVar |
Contemporaneous fixed effect variances |
DF_theta |
Degrees of freedom in simulating person-specific contemporaneous covariances (e.g., the individual differences in contemporaneous effects) |
mu_SD |
Range of standard deviation for the means |
init_beta_SD |
Initial range of standard deviations for the temporal effects |
fixedMuSD |
Standard deviation used in sampling the fixed effects |
shrink_fixed |
Shrinkage factor for shrinking the fixed effects if the VAR model is not stationary |
shrink_deviation |
Shrinkage factor for shrinking the random effects variance if the VAR model is not stationary |
Sacha Epskamp ([email protected])
The function plot.mlVAR
plots estimated model coefficients as networks using qgraph
. These can be three networks: temporal, contemporaneous and between-subjects effects, of which the latter two can be plotted as a correlation or a partial correlation network.
## S3 method for class 'mlVAR' plot(x, type = c("temporal", "contemporaneous", "between"), lag = 1, partial = TRUE, SD = FALSE, subject, order, nonsig = c("default", "show", "hide", "dashed"), rule = c("or", "and"), alpha = 0.05, onlySig = FALSE, layout = "spring", verbose = TRUE, ...) ## S3 method for class 'mlVARsim' plot(x, ...)
## S3 method for class 'mlVAR' plot(x, type = c("temporal", "contemporaneous", "between"), lag = 1, partial = TRUE, SD = FALSE, subject, order, nonsig = c("default", "show", "hide", "dashed"), rule = c("or", "and"), alpha = 0.05, onlySig = FALSE, layout = "spring", verbose = TRUE, ...) ## S3 method for class 'mlVARsim' plot(x, ...)
x |
An |
type |
What network to plot? |
lag |
The lag to use when |
partial |
Logical, should partial correlation matrices be plotted instead of correlation methods? Only used if |
SD |
Logical. Plot the standard-deviation of random effects instead of the fixed effect estimate? |
subject |
Subject number. If not missing, will plot the network of a specific subject instead. |
order |
An optional character vector used to set the order of nodes in the network. |
nonsig |
How to handle non-significant edges? Default will hide non-significant edges when p-values are available (fixed effects, partial correlations and temporal effects). |
rule |
How to choose significance in node-wise estimated GGMs (contemporaneous and between-subjects). |
alpha |
Alpha level to test for significance |
onlySig |
Deprecated argument only used for backward competability. |
layout |
The layout argument used by |
verbose |
Logical, should message be printed to the console? |
... |
Arguments sent to |
Sacha Epskamp ([email protected])
The function plot.mlVAR0
plots estimated model coefficients as a network using qgraph
.
FUNCTION IS DEPRECATED AND WILL BE REMOVED SOON.
## S3 method for class 'mlVAR0' plot(x, type = c("fixed", "SD", "subject"), lag = 1, subject, order, onlySig = FALSE, alpha, ...)
## S3 method for class 'mlVAR0' plot(x, type = c("fixed", "SD", "subject"), lag = 1, subject, order, onlySig = FALSE, alpha, ...)
x |
A |
type |
Indicates whether to plot a network of fixed effects coefficients ("fixed"), the standard deviations of the random effect terms ("SD") or an individual subject's random effects network ("subject"). |
lag |
Vector indicating the lags to include |
subject |
If type="subject", vector indicating the ID subject number |
order |
Order of nodes |
onlySig |
Logical. Set to |
alpha |
Significance level to test edges at if |
... |
Arguments sent to |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])
Simulates a timeseries using VAR parameters
simulateVAR(pars, means = 0, lags = 1, Nt = 100, init, residuals = 0.1, burnin)
simulateVAR(pars, means = 0, lags = 1, Nt = 100, init, residuals = 0.1, burnin)
pars |
A square matrix or a list of square matrices indicating the VAR parameters |
means |
A vector of means. |
lags |
The lags to which the 'pars' argument parameters correspond. If 'pars' is a list then this argument should be a vector indicating which lags are represented by each element of the 'pars' list. |
Nt |
Number of time points |
init |
Initial setup. Must be a matrix of the first lags with rows corresponding to time points and columns corresponding to variables (e.g., if only two lags are used then the matrix must have two rows indicating the first two times points.) |
residuals |
Standard deviation of the residuals or a residual covariance matrix |
burnin |
Initial simulations not returned. Defaults to |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])
Prints tables with fit indices and parameter estimates.
## S3 method for class 'mlVAR' summary(object, show = c("fit", "temporal", "contemporaneous", "between"), round = 3, ...) ## S3 method for class 'mlVAR' print(x, ...)
## S3 method for class 'mlVAR' summary(object, show = c("fit", "temporal", "contemporaneous", "between"), round = 3, ...) ## S3 method for class 'mlVAR' print(x, ...)
object |
An |
show |
Which tables to show? |
round |
Number of digits. |
x |
An |
... |
Not used |
Sacha Epskamp ([email protected]), Marie K. Deserno ([email protected]) and Laura F. Bringmann ([email protected])