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Generating the Laguerre functions

It is important to be able to efficiently generate values for the Laguerre functions. There are several ways to do so and each way requires a different amount of computational effort. [Pg.15]

Method A. For low model orders, the Laguerre functions can be generated using Equations (2.4) directly. [Pg.15]

Method B. For higher model orders, a recursive approach proposed in Atkinson (1989) can be used. [Pg.15]

Method C. When MATLAB is available, the transfer functions of the Laguerre filters can be used to evaluate their unit impulse responses. [Pg.15]

Method D. The set of differential equations in Equation (2.16) can be solved numerically. [Pg.15]


We can now generate the Laguerre functions in Equations (2.4) by setting X = 2pt in the Laguerre polynomials... [Pg.16]


See other pages where Generating the Laguerre functions is mentioned: [Pg.15]   


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