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mixqrgate extends mixqr so that the mixing probabilities of a finite mixture of quantile regressions can depend on covariates — and on the quantile level. The mixing weights follow a multinomial-logit gate; with a quantile-indexed gate, latent-class membership can change across the conditional distribution. An observation may belong to one regime near the median and another in the tail.
This is the location-varying mixing of Furno (2025), turned from a Stata reweighting heuristic into a likelihood/EM object — with standard errors on the gate, which the original method does not provide.
# install.packages("remotes")
remotes::install_github("kvenkita/mixqr") # required
remotes::install_github("kvenkita/mixqrgate")library(mixqrgate)
d <- sim_gate2(n = 600, gamma = c(0, 1.5)) # gate depends on z
# concomitant gate at the median
fit <- mixqrgate(y ~ x, data = d, gating = ~ z, G = 2, tau = 0.5)
summary(fit) # component coefficients + gate coefficients WITH SEs
# location-varying gate: refit the gate at each quantile
fitv <- mixqrgate(y ~ x, data = d, gating = ~ z, G = 2,
tau = c(0.1, 0.5, 0.9), vary_gating = "discrete")
plot(fitv, which = "gating") # gate-vs-tau picturegating = ~ z1 + z2
puts a multinomial logit on the mixing probabilities; the gating
covariates may differ from the component-regression covariates.tau
with vary_gating = "discrete" refits the gate at each
quantile, so membership can vary across the distribution (Furno’s
location-varying mixing).tau.gating = ~1 gives a
constant gate and the ordinary mixture-of-quantile-regressions fit.method = "ald") or the Wu & Yao nonparametric
kernel-density path (method = "kde").mixqrgate reuses mixqr’s component and
constrained-error-density machinery through its extension API
(weighted_rq(), constrained_kde()); only the
gate is new. The component estimates, diagnostics, and quantile
semantics are those of mixqr.
Venkitasubramanian, K. (2026). mixqrgate: Location-Varying Gating for Mixtures of Quantile Regressions. R package version 0.1.0.
Please also cite Furno (2025) for the location-varying mixing idea and Wu & Yao (2016) for the mixture-of-quantile-regressions estimator.
Created and maintained by Kailas Venkitasubramanian, University of North Carolina at Charlotte. MIT licensed.
These binaries (installable software) and packages are in development.
They may not be fully stable and should be used with caution. We make no claims about them.