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If you do not specify var , then pade uses the default variable determined by symvar(f,1) . example. pade( f , var , a ) returns the third-order Pade approximant of
 Such approximations are useful to model time delay effects such as transport and computation delays within the context of continuous-time systems. This exponential transfer function is approximated by a rational transfer function using Pade approximation formulas [1].
 The following Matlab project contains the source code and Matlab examples used for pade approximation. Given a transfer function G, the script computes an
 n(2:end))); % Compute Pade Approximant. [p,q]=pade(f,0,2,2); % Display the results. x=linspace(0,1,30); plot(x,exp(-x), x,polyval(p
 This MATLAB function returns the Nth-order Pade Approximation of the continuous-time example. [num,den] = padecoef( T , N ) returns the N th-order Pade
 23 Jun 2014
 Example 1. The Pade approximant is a rational approximation of a series expansion: f := cos(x)/(1 + x): P := pade(f, x, [2, 2]). For most expressions of leading
 Pade Approximation: Example #1. 2 Pade Approximation. Example #2 Pade Approximation: Matlab Code. The algorithm in the book looks frightening!
 19 Nov 2011 Pade approximants. Matlab implementation of Pade Approximants. a and b are two vectors which contain the Pade approximants as defined by.
      
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