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Thanks for this package and your implementation of the randomized robust PCA method in the functon rrpca.
Once you have applied rrpca to some training data to learn the L and S matrices, is there a way to project new data onto these matrices to extract the corresponding L and S values for these new data? The rationale is to prevent the "re-learning" of the L and S matrix for each new data sample if I were to take the approach of just including the new sample in the input matrix to rrpca.
In other words, I am looking for something eqivalent of projecting a new sample onto an existing PCA space in a standard PCA analysis. For instance:
With these principal component (PC) values, I could then do something like subtracting them from the new data to clean up the input signal (assuming that the PC values represent noise in the system):
Is there an equivalent of this with rrpca with something like this:
Hi there,
Thanks for this package and your implementation of the randomized robust PCA method in the functon
rrpca
.Once you have applied
rrpca
to some training data to learn the L and S matrices, is there a way to project new data onto these matrices to extract the corresponding L and S values for these new data? The rationale is to prevent the "re-learning" of the L and S matrix for each new data sample if I were to take the approach of just including the new sample in the input matrix torrpca
.In other words, I am looking for something eqivalent of projecting a new sample onto an existing PCA space in a standard PCA analysis. For instance:
With these principal component (PC) values, I could then do something like subtracting them from the new data to clean up the input signal (assuming that the PC values represent noise in the system):
Is there an equivalent of this with
rrpca
with something like this:Thanks!
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