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So, in this case Y parameters are the desired parameters and Z parameters are the given parameters. Here, we have to represent Y parameters in terms of Z parameters. We can represent these parameters in matrix form. Step 4 − By equating the similar equations of Step1 and Step3, we will get the desired parameters in terms of given parameters. Step 3 − Re-arrange the equations of Step2 in such a way that they should be similar to the equations of Step1. This refinement using the the Reduced Row Echelon Form of the Augmented matrix instead of the Echelon Form in Gaussian Elimination is usually called Gauss-Jordan Elimination after the German mathematician Wilhelm Jordan who used it extensively in his writings. z 1 M 1 exp(j 1) z 2 M 2 exp(j 2) z 1 z 2 M 1 exp(j 1)M 2 exp(j 2) (M 1 M 2)expj( 1 + 2) Magnitudes multiply and angles add.
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Step 2 − Write the equations of a two port network in terms of given parameters. The exponential form is actually a better representation, because it allows us to do multiplications and division directly there’s no need to convert to real/imaginary form rst. Step 1 − Write the equations of a two port network in terms of desired parameters. Procedure of two port parameter conversionsįollow these steps, while converting one set of two port network parameters into the other set of two port network parameters. Now, let us discuss about some of the two port parameter conversions. In those situations, we can convert these parameters into the required set of parameters instead of calculating these parameters directly with more difficulty. Sometimes, it is easy to find one set of parameters of a given electrical network easily. This conversion is known as two port network parameters conversion or simply, two-port parameters conversion. Now, let us convert one set of two-port network parameters into other set of two port network parameters. In the previous chapter, we discussed about six types of two-port network parameters. Electrical Quantity Division Principles.