Spectra can be is a matrix called "nir", as far as we have 40 samples and the spectrum of each sample goes from 1100 to 2498 every 2 nm, we have a matrix with 40 rows and 700 columns.
To use "matplot" is a quick option lo look to the raw spectra:
wavelength<-seq(1100,2498,2)
matplot(wavelength,t(nir),type="l",col="blue",
xlab="nm",ylab = "log1/R",
main="Fish1 spectra")
And we get this plot:
library(prospectr)
nir_snvdt<-detrend(nir,wavelength)
nir_1d<-gapDer(nir_snv,m=1,w=1,s=4)
colnames(nir_1d)
wavelength_1d<-seq(1108,2490,2)
matplot(wavelength_1d,t(nir_1d),type="l",col="blue",
xlab="nm",ylab = "log1/R",
main="Fish1 1D spectra")
We can try with the second derivative, with a gap of 1 and a segment of 10.
nir_2d<-gapDer(nir_snv,m=2,w=1,s=10)
colnames(nir_2d)
wavelength_2d<-seq(1130,2466,2)
matplot(wavelength_2d,t(nir_2d),type="l",col="blue",
xlab="nm",ylab = "log1/R",
main="Fish1 2D spectra")
We are going to use these math treated spectra to develop the Principal Component Analysis and PLS regressions in the coming posts.
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