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Elements of Complex Variables

The complex number jS = a + ib is made up of two parts the real part is a [Pg.332]

Henceforth, bars around a variable shall denote magnitude. The angle that s makes with the real axis is called the argument or simply the angle As (the angle corresponding to the complex variable s) [Pg.332]

When o) = 0, s becomes identical to r and can be treated as a real variable. When this happens, the processes of integration, differentiation, and so forth. [Pg.332]

The product of two complex variables can always be reduced to a new complex variable, containing a real plus imaginary part [Pg.333]

Division by complex numbers calls upon using the complex conjugate definition [Pg.333]


See other pages where Elements of Complex Variables is mentioned: [Pg.332]    [Pg.333]   


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Complex variables

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