Archive for the ‘modeling’ Category

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Yesterday Meeting @ CENTRUM

January 9, 2008

New insight:

  • the flight data : don’t detrend (cruise data —detrend—> hover data ) it, use the proper data for each flight condition, use data in its trim condition
  • coupled effect of the model structure
  • the model’s initial value list given Read the rest of this entry ?
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System Identification

January 9, 2008

In this project, we used the parameter identification approach instead of using the theoretical model. So we use the System Identification Toolbox 7.0 in Matlab R2007a as a tool for that kind of approach. The first step is to prepare the flight data for identification. In this step, I removed the data means by using ‘detrend’. Then, the detrended data was divided into two parts. The first is for the estimation data and the second one is for the validation data. Read the rest of this entry ?

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Selecting a Model Structure

December 8, 2007

This week I studied some model structure for system identification process. And I found a very helpful source in internet to this subject (thanks to Mr. Google). The tutorial is from National Instruments. These are some citation of the tutorial.

The ARX model is the simplest model incorporating the stimulus signal. The estimation of the ARX model is the most efficient of the polynomial estimation methods because it is the result of solving linear regression equations in analytic form. Moreover, the solution is unique. In other words, the solution always satisfies the global minimum of the loss function. The ARX model therefore is preferable, especially when the model order is high. Read the rest of this entry ?

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ARX Model

December 7, 2007

This following table represent fit-ness of the model compared to the validation data used. From this table, one could see that the arx671 is the best model gained.

arx_fit_tabel1.jpg

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Estimating the ARX Model

December 5, 2007

To assess the data and the degree of difficulty in identifying a model, you first estimate the simplest, discrete-time model to get a relationship between u(t) and y(t) — the ARX model. This black-box approach does not require you to model the physics of your system. The ARX model is a linear difference equation that relates the input u(t) to the output y(t) as follows:

Read the rest of this entry ?

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