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#kubik: Cubic Hermite Splines and Related Foot Finding Methods
#Copyright (C), Abby Spurdle, 2019 to 2021
#This program is distributed without any warranty.
#This program is free software.
#You can modify it and/or redistribute it, under the terms of:
#The GNU General Public License, version 2, or (at your option) any later version.
#You should have received a copy of this license, with R.
#Also, this license should be available at:
#https://cran.r-project.org/web/licenses/GPL-2
root.chs.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ x = roots.chs.eval (cx, cy, cb,
include.implied.roots=include.implied.roots,
warning=warning)
n = length (x)
if (n == 0)
stop ("no roots")
else if (n == 1)
x
else if (n > 1)
stop ("multiple roots")
}
argmin.chs.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ x = argmins.chs.eval (cx, cy, cb,
include.implied.roots=include.implied.roots,
warning=warning)
n = length (x)
if (n == 0)
stop ("no minima")
else if (n == 1)
x
else
{ y = chs.eval (cx, cy, cb, x)
I = which.min (y)
nI = sum (y [I] == y)
if (nI > 1)
stop ("multiple global minima")
x [I]
}
}
argmax.chs.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ x = argmaxs.chs.eval (cx, cy, cb,
include.implied.roots=include.implied.roots,
warning=warning)
n = length (x)
if (n == 0)
stop ("no maxima")
else if (n == 1)
x
else
{ y = chs.eval (cx, cy, cb, x)
I = which.max (y)
nI = sum (y [I] == y)
if (nI > 1)
stop ("multiple global maxima")
x [I]
}
}
argflex.chs.eval = function (cx, cy, cb, ...,
include.implied.roots=TRUE, warning=TRUE)
{ x = argflexs.chs.eval (cx, cy, cb,
include.implied.roots=include.implied.roots,
warning=warning)
n = length (x)
if (n == 0)
stop ("no inflection points")
else if (n == 1)
x
else if (n > 1)
stop ("multiple inflection points")
}
argmins.chs.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ r = .chs.roots.derivative.eval (cx, cy, cb, include.implied.roots, warning)
r [r [,2] == 1, 1]
}
argmaxs.chs.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ r = .chs.roots.derivative.eval (cx, cy, cb, include.implied.roots, warning)
r [r [,2] == -1, 1]
}
chs.roots.derivative.eval = function (cx, cy, cb, ..., include.implied.roots=TRUE, warning=TRUE)
{ .chs.roots.derivative.eval (cx, cy, cb,
include.implied.roots, warning)
}
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