This strategy
can reduce the number of transport models runs needed. However, may not help to solve for
many more regions than data points -- they will tend to be under-constrained
and anti-correlated. Will see
another way of how adjoint can be used when discussing variational data
assimilation laterÉ |
|
What to do about
storing and inverting a really big matrix, though? Usually, all that info does not need to be together in one
big matrix. There is usually a
time scale after which things become less important. SoÉ break up the time span into
shorter bits and do smaller inversions for each of these. This idea leads to the Kalman filterÉ |