Like rUV_dynamic_fc_cpp but each AR(1) innovation is Student-t rather than
Gaussian, via a scale-mixture: the innovation for u[t, i] has variance
sigma^2 / lambda[t, i] with lambda[t, i] distributed as
Gamma(nu/2, nu/2). Provides a
continuous heavy-tailed alternative to the discrete snap-shift model.
rUV_dynamic_t_fc_cpp(
U_current,
V_current,
ET,
rho_uv,
sigma_uv,
s2,
nu,
lambda_u,
lambda_v,
shrink,
symmetric
)List with updated U, V arrays and lambda_u, lambda_v local scales
Current 3D array of U positions (n x R x T)
Current 3D array of V positions (n x R x T)
3D array of residuals (n x n x T)
AR(1) autoregressive parameter
Innovation scale
Dyadic variance
Student-t degrees of freedom
Current local scales for U (n x T)
Current local scales for V (n x T)
Whether to apply shrinkage
Whether network is symmetric