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sci.geo.meteorology (Meteorology) (sci.geo.meteorology) For the discussion of meteorology and related topics. |
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#1
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Hello,
I have a discrete multivariate Kalman filter. I have 30 variables (or fields or inputs) I can track them every day. However, two things can happen: 1- One of these variables can become irrelevant in the state equation 2- I have a large pool of "potential" variables. These variables are not relevant to my filter at the moment, but they could become in the future. To give you an idea of the magnitude, I have a poll of 500 "potential" variables and a maximum of 1 or 2 could become relevant in my filter each day. How would you test for (1) irrelevant variables and (2) test for potential inclusions in the model. My problem is not related to meteorology, but I figure that you guys could give me indications as you are pros in data assimilation. If I had to invent a problem that is similar to mine in terms you are familiar with, I would say that I want to explain wind velicity as the sum of all nearby air currents. Sometimes air currents disappear. And sometimes major air currents come from further away and should included in the equation. Thanks |
#2
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There's nothing special about a Kalman filter. Just treat it as
a potential multivariate normal models, including whatever you want, for deviations around the nomimal current state. The usual drill is how much variance reduction you get vs. how many degrees of freedom you're putting in. Chi squared and the rest, on which I'm not particularly expert. -- Ron Hardin On the internet, nobody knows you're a jerk. |
#3
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