# # test for simts support on new processes
# When you add a new process you have to:
# - define a generating data function in src/gen_process.cpp
# - define a function for its definition in R/ts.model.R
# - add its inclusion in function gen_gts_cpp in file gen_process.cpp
# - add its inclusion in gen_lts_cpp in file gen_process.cpp
###########################
# SIN sinusoidal processes
###########################
# # define a SIN process
#
# test = SIN(alpha2 = 7e-04, beta = .06, U = 0.5)
# test
#
# # generate sin data
# test = gen_sin(N = 100000, alpha2 = 3e-06, beta = 1, U = 1.5)
# test[2]
#
# model_i = SIN(alpha2 = 1, beta = .02, U = 1.79)
#
# # support in gen_model
# Xt = gen_model(N = 100, theta = model_i$theta, desc = model_i$desc, objdesc = model_i$obj.desc)
# Xt[2]
#
#
# # support in gen_gts
# Xt = gen_gts(n = 100, model = SIN(alpha2 = 30, beta = .1, U = 4))
# plot(Xt)
#
# # support in gen_lts
# Xt = gen_lts(n = 100, model = SIN(alpha2 = 4, beta = 1, U = 3) + RW(3) )
# plot(Xt[,1], type ="l")
#
#
# Xt[5,1]
#
#
#
# plot(wv::wvar(Xt))
#
#
#
#
#
#
# plot(Xt)
#
#
# # support in gen_gts
# Xt = gen_gts(n = 100000, model = SIN(alpha2 = 9e-04, beta = .06, U = 0) + RW(9e-10))
# plot(wv::wvar(Xt))
#
# # support in gen_lts
# Xt = gen_lts(n = 100, model = SIN(alpha2 = 9e-06, beta = .06) + RW(9e-10))
# plot(Xt)
###########################
# FGN Fractional gaussian noise
###########################
# # #
# # test = FGN(sigma2 = 1, H = .9999)
# # test
# # #
# # # # generate sin data
# # test = gen_fgn(N = 100000, sigma2 = 1, H = .9999)
# # test[2]
# # #
# # model_i = FGN(sigma2 = 1, H = .9999)
# # #
# # # # support in gen_model
# # Xt = gen_model(N = 1000, theta = model_i$theta, desc = model_i$desc, objdesc = model_i$obj.desc)
# # plot(wv::wvar(Xt))
# # # Xt[2]
# # #
# # #
# # # # support in gen_gts
# # Xt = gen_gts(n = 10000, model = FGN(sigma2 = 1, H = .9999))
# # plot(wv::wvar(Xt))
# #
# # #
# # # # support in gen_lts
# Xt = gen_lts(n = 100, model = FGN(sigma2 = 1, H = .5) + AR1(phi = .2, sigma2 = 5) )
# plot(Xt)
# #
# # plot(wv::wvar(Xt))
# # plot(Xt)
# #
# # plot(Xt[,1], type ="l")
# # #
# # #
# # # Xt[5,1]
# # #
# # #
# # #
# # # plot(wv::wvar(Xt))
# # #
# # #
# # #
# # #
# # #
# # #
# # # plot(Xt)
# # #
# # #
# # # # support in gen_gts
# # # Xt = gen_gts(n = 100000, model = SIN(alpha2 = 9e-04, beta = .06, U = 0) + RW(9e-10))
# # # plot(wv::wvar(Xt))
# # #
# # # # support in gen_lts
# # # Xt = gen_lts(n = 100, model = SIN(alpha2 = 9e-06, beta = .06) + RW(9e-10))
# # # plot(Xt)
###########################
# PLP Power Law process
###########################
# set n
# n = 10000
# test = PLP(sigma2 = 1, d = .4)
# # test
# # #
# # # # generate sin data
# test = gen_powerlaw(N = n, sigma2 = 1, d = .4)
# # test[2]
# # #
# model_i = PLP(sigma2 = 1, d = .4)
# # #
# # # # support in gen_model
# Xt = gen_model(N = n, theta = model_i$theta, desc = model_i$desc, objdesc = model_i$obj.desc)
# plot(wv::wvar(Xt))
# # # Xt[2]
# # #
# # #
# # # # support in gen_gts
# Xt = gen_gts(n = n, model = model_i )
# plot(wv::wvar(Xt))
# #
# # #
# # # # support in gen_lts
# Xt = gen_lts(n = 100, model = model_i+ AR1(phi = .2, sigma2 = 5) )
# plot(Xt)
# #
# # plot(wv::wvar(Xt))
# # plot(Xt)
# #
# plot(Xt[,1], type ="l")
# # #
###########################
# Matern process
###########################
# # set n
# n = 5000
# # define a Matern process
#
# test = MAT()
# test
#
# # generate sin data
# test = gen_matern(N = n)
# test[2]
#
# model_i =MAT()
#
# # support in gen_model
# Xt = gen_model(N = 100, theta = model_i$theta, desc = model_i$desc, objdesc = model_i$obj.desc)
# Xt[2]
#
#
# # support in gen_gts
# Xt = gen_gts(n = 100, model = model_i)
# plot(Xt)
#
# # support in gen_lts
# Xt = gen_lts(n = 100, model = model_i + RW(3) )
# Xt
# plot(Xt)
###########################
# generate deterministic vector with matrix by vector multiplication X beta
###########################
# library(simts)
#
# # create matrix X
# myseed=1234
# p = 15
# n=10000
# set.seed(myseed)
# X = matrix(rnorm(n, p),nrow=n, ncol = p)
#
# # create vector beta
# beta=seq(from=0.05, to = 0.7, length.out = p)
# gen_mean(X, beta = beta)
#
# # define model
# model_i= AR1(phi = .9, sigma2 = 5) + WN(sigma2 = 2)
# set.seed(myseed)
# # add determinist vector to time series
# yy = gen_gts(n = n, model = model_i) + gen_mean(X, beta = beta)
# plot(yy)
# plot(wv::wvar(yy))
#
# # test incorrect dimension dimension
# X_wrong_dimension = matrix(rnorm(100, 10),nrow=n, ncol = 10)
# beta_wrong_dimension=seq(from=0.05, to = 0.7, length.out = 5)
# gen_mean(X_wrong_dimension,beta_wrong_dimension)
#
# # show problem with gen gets, gen model or gen lts
# model_i = AR1(phi = .9, sigma2 = 5) + M(X = X, beta = beta)
# set.seed(myseed)
# yy = gen_gts(n = n, model = model_i)
#
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