Imports: AdhereR (>= 0.7), lubridate (>= 1.5), parallel (>= 3.0),
Suggests: rmarkdown (>= 1.1), readODS (>= 1.6), readxl (>= 1.2), haven

Imports: AdhereR (>= 0.7.1), data.table (>= 1.9), manipulate (>= 1.0),
(>= 1.5), colourpicker (>= 1.0), viridisLite(>= 0.3), highlight

Title: Adjusted Bayesian Quantile Regression Inference
Author: Huixia Judy Wang and Yunwen Yang
Maintainer: Huixia Judy Wang <judywang@gwu.edu>
Description: Adjusted inference for Bayesian quantile regression based on
asymmetric Laplace working likelihood, for details see Yang, Y., Wang, H.
and He, X. (2015), Posterior inference in Bayesian quantile regression with
asymmetric Laplace likelihood, International Statistical
Depends: quantreg, MHadaptive, coda, survival

Title: Upper Clopper-Pearson Confidence Limits for Burn-in Studies
Authors@R: c(person("Daniel", "Kurz", role = "aut"),
person("Horst", "Lewitschnig", role = c("aut","cre"), email = "horst.lewitschnig@infineon.com"))
Author: Daniel Kurz [aut], Horst Lewitschnig [aut, cre]
Description: Functions to compute upper Clopper-Pearson confidence limits of early life failure probabilities and required sample sizes of burn-in studies under further available information, e.g. from other products or technologies.

Title: Solving 1D Advection Bi-Flux Diffusion Equation
Author: Jader Lugon Junior, Pedro Paulo Gomes Watts Rodrigues, Luiz Bevilacqua, Diego Campos Knupp, Joao Flavio Vieira Vasconcellos and Antonio Jose da Silva Neto.
Maintainer: Jader Lugon Junior <jlugonjr@gmail.com>
Description: This software solves an Advection Bi-Flux Diffusive Problem using the Finite Difference Method FDM. Vasconcellos, J.F.V., Marinho, G.M., Zanni, J.H., 2016, Numerical analysis of an anomalous diffusion with a bimodal flux distribution. <doi:10.1016/j.rimni.2016.05.001>. Silva, L.G., Knupp, D.C., Bevilacqua, L., Galeao, A.C.N.R., Silva Neto, A.J., 2014, Formulation and solution of an Inverse Anomalous Diffusion Problem with Stochastic Techniques. <doi:10.5902/2179460X13184>.

Description: This software solves an Advection Bi-Flux Diffusive Problem using the Finite Difference Method FDM. Vasconcellos, J.F.V., Marinho, G.M., Zanni, J.H., 2016, Numerical analysis of an anomalous diffusion with a bimodal flux distribution. <doi:10.1016/j.rimni.2016.05.001>. Silva, L.G., Knupp, D.C., Bevilacqua, L., Galeao, A.C.N.R., Silva Neto, A.J., 2014, Formulation and solution of an Inverse Anomalous Diffusion Problem with Stochastic Techniques. <doi:10.5902/2179460X13184>. In this version, it is possible to include a source as a function depending on space and time, that is, s(x,t).