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The Quasilinearization Method and its Simplification

An estimate ky of the unknown parameter vector is available at the j,h iteration. Equation 6.1 then becomes [Pg.111]

Using the parameter estimate k +1) from the next iteration we obtain from Equation 6.1 [Pg.111]

By using a Taylor series expansion on the right hand side of Equation 6.72 and keeping only the linear terms we obtain the following equation [Pg.111]

The above equation is linear in x(iM) and k 0. Integration of Equation 6.72 will result in the following equation [Pg.111]

Equation 6.74 is differentiated and the RHS of the resultant equation is equated with the RHS of Equation 6.73 to yield [Pg.112]


See other pages where The Quasilinearization Method and its Simplification is mentioned: [Pg.111]    [Pg.15]    [Pg.132]   


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Quasilinearization

Simplifications

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