# Create a 3x3 matrix
A <- matrix(c(0,1,2,0.5,0.1,0,0,0.6,0.6), byrow=TRUE, ncol=3)
A
# Calculate the transfer function of A[3,2] given a range of lambda
evals<-eigen(A)$values
lmax<-which.max(Re(evals))
lambda<-Re(evals[lmax])
lambdarange <- seq(lambda-0.1, lambda+0.1, 0.01)
transfer<-tfa(A, d=c(0,0,1), e=c(0,1,0), lambdarange=lambdarange)
transfer
# Plot the transfer function (defaults to lambda~p)
plot(transfer)
# Create an initial stage structure
initial <- c(1,3,2)
initial
# Calculate the transfer function of upper bound on inertia
# given a perturbation to A[3,2]
transfer2<-inertia.tfa(A, d=c(0,0,1), e=c(0,1,0), bound="upper",
prange=seq(-0.6,0.4,0.01))
transfer2
# Plot the transfer function (defaults to p and inertia in
# this case)
plot(transfer2)
# Plot lambda and inertia
plot(transfer2, xvar="lambda", yvar="inertia")
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