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Laplace.T Root-locus Transient response Frecuency response
       
 

 

 

 

  • Contents
  • 1 Example 2.6 OGATA 4edition( Laplace transform, partial fractions)
    We will expand into partial-fractions through Scilab (tf2ss, pfss) a transfer function

  • 2 Example 2.7a OGATA 4edition( Laplace transform, partial-fractions)
    We will expand into partial-fractions through Scilab (tf2ss, pfss) a transfer function

  • 3 Example 2.7b OGATA 4edition( Laplace transform, poles, zeros and gain)
    Let us calculate the pole, the zeros and the gain by Scilab (syslin, factors) ,a transfer function

  • 4 Example 2.10 OGATA 4ed (obtaining the Laplace transform of a graph)
    Obtain the Laplace transform of a graph

  • 5 Problem A2.15 OGATA 4ed (Inverse Laplace transform, partial-fraction expansion)
    Resolution of a differential equation (Laplace T.) a function using Scilab (syslin, tfss, pfss,clean)

  • 6 Problem A2.16 OGATA 4ed (transfer function, poles and zeros)
    Given the poles, zeros and gains are going to calculate the transfer function using Scilab (syslin, poly)

  • 7 Example 2.17 OGATA 4ed (Laplace transformed, differential equations)
    Let's solve a differential equation by scilab (pfss, denom, horner, roots)

  • 8 Problem B2.1 OGATA 4ed(Laplace Transform)
    Let us calculate the Laplace transforms of some functions, checking the result with Scilab(csim, syslin, impulse).


  • 9 Problem B2.2 OGATA 4ed(Laplace Transform)
    Let us calculate the Laplace transforms of some functions, checking the result with Scilab(csim, syslin, impulse).


  • 10 Problem B2.3 OGATA 4ed (Laplace Transform)
    Let us calculate the Laplace transforms of some functions, checking the result with Scilab(csim, syslin, impulse).


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    cajael


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