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SRKX
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I would say

  1. Take log of first eqequation to get rid of dependence on $x_t$
  2. Apply Kalman filter equations to estimate parameters

I believe Conrad and Kaul (1988) J of Business do exactly what you describe.

I would say

  1. Take log of first eq to get rid of dependence on $x_t$
  2. Apply Kalman filter equations to estimate parameters

I believe Conrad and Kaul (1988) J of Business do exactly what you describe.

I would say

  1. Take log of first equation to get rid of dependence on $x_t$
  2. Apply Kalman filter equations to estimate parameters

I believe Conrad and Kaul (1988) J of Business do exactly what you describe.

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Kiwiakos
  • 4.4k
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I would say

  1. Take log of first eq to get rid of dependence on $x_t$
  2. Apply Kalman filter equations to estimate parameters

I believe Conrad and Kaul (1988) J of Business do exactly what you describe.