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A stream manipulator is a special kind of stream class member function. When used with the insertion and extraction operators, they look like objects. But they really are function calls. For example, tout -CC endl; is actually a call to the stream manipulator function end1 ( > . Here s how it works. The OS t ream class includes the following overloaded insertion operator:

page_158

ostream& operator<c(ostream& { return (*p)(*this); } (*p) (ostream&))

CHAP. 17]

The parameter ( *p) (ostream&) is a pointer to a function (see OS tream parameter. When the statement

Find the exponential Fourier series for the waveform shown in Fig. 17-49 and plot the line spectrum. Convert the coe cients obtained here into the trigonometric series coe cients, write the trigonometric series, and compare it with the result of Problem 17.4. Ans: 1 1 j3!t 1 j2!t 1 1 j!t 1 f t V e e e j j 2 j 6 4 2 4 9 2 1 1 1 j2!t 1 1 2 j j e j!t j e e j3!t 2 4 6 9 2

tout CC endl;

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Find the exponential Fourier series for the waveform shown in Fig. 17-50 and plot the line spectrum. Ans: 1 1 j3!t 1 j2!t 1 1 j!t 1 e e e j j 2 j f t V 6 4 2 4 9 2 1 1 1 j2!t 1 1 e e j!t j e j3!t j 2 j 2 4 6 9 2

is executed, operator<< is invoked, passing the end1 ( ) function to is as the parameter. But since this is a function parameter, the function pointer p is used to point to that function. So when operator<< is invoked, p points to the end1 ( ) function. This function is defined as

Fig. 17-50

ostream& endl(ostream& ostr)

(table continued from previous page) Description Keyword goto if inline int long new operator private

Fig. 17-51

ostr.put('\n'); ostr.flush();

Find the exponential Fourier series for the square wave shown in Fig. 17-51 and plot the line spectrum. Add the exponential series of Problems 17.29 and 17.30 and compare the sum to the series obtained here. Ans: 1 j3!t 1 1 1 1 j3!t e e f t V j j e j!t j e j!t j 3 2 3

So when the statement tout << endl; is executed, operator<< is invoked with p pointing to the tout . end1 ( > function, so that the statement

Find the exponential Fourier series for the sawtooth waveform shown in Fig. 17-52 and plot the spectrum. Convert the coe cients obtained here into the trigonometric series coe cients, write the trigonometric series, and compare the results with the series obtained in Problem 17.19. Ans: 1 j2!t 1 j!t 1 1 j!t 1 j2!t e e e j e j j f t V j 4 2 2 2 4

return (*p>(*this);

return cout.endl(*this);

Fig. 17-52

page_159

which prints a newline, flushes cow, and then returns tout. The next example shows how you can write your own stream manipulator.

Fig. 17-53

EXAMPLE 12.26 A Home-Grown Stream Manipulator ostream& beep(ostream& ostr) 1 . return ostr c-c "\a";

Find the exponential Fourier series for the waveform shown in Fig. 17-53 and plot the spectrum. Convert the trigonometric series coe cients found in Problem 17.20 into exponential series coe cients and compare them with the coe cients of the series obtained here. Ans: 1 j2!t 1 1 1 j2!t e e f t V j j e j!t j e j!t j 2 2

main0 { tout -CC beep;

Find the exponential Fourier series for the waveform shown in Fig. 17-54 and plot the spectrum. Convert the coe cients to trigonometric series coe cients, write the trigonometric series, and compare it with that obtained in Problem 17.21. 1 j3!t 2 1 j!t 2 1 j!t 2 j 2 j e e e 3 1 e j3!t 3

When used as shown here, the stream manipulator sends the alert character I \a I to the output stream, which sounds the system beep.

Ans:

All stream manipulators work this way. They are defined with prototypes like this:

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