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Faced with these harsh realities and the realization that the existing cable plant could not compete with the telephone network in its original analog incarnation, cable engineers began a major rework of the network in the early 1990s. Beginning with the head-end and working their way outward, they progressively redesigned the network to the extent that in many areas of the country their coaxial local loop was capable of competing on equal footing with the telco s twisted pair, and in some cases beating it. The process they have used in their evolution consists of four phases. In the first phase, they converted the head-end from analog to digital. This enabled them to digitally compress the content, resulting in a far more efficient utilization of available bandwidth. Then they undertook an ambitious physical upgrade of the coaxial plant, replacing the 1-inch trunk and half-inch distribution cable with optical fiber. This brought about several desirable results. First, by using a fiber feeder, network designers were able to eliminate a significant number of the amplifiers responsible for the failures the network experienced due to power problems in the field. Second, the fiber makes it possible to provision significantly more bandwidth than coaxial systems enable. Third, because the system is digital, it suffers less from noiserelated errors than its analog predecessor did. Finally, an upstream return channel was provisioned, as shown in Figure 5-10, which makes possible the delivery of true interactive services such as voice, Web surfing, and videoconferencing. The third phase of the conversion has to do with the equipment provisioned at the user s premises. The analog set-top box has now been

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Degrees One method of specifying the phase of an ac cycle is to divide it into 360 equal parts, called degrees or degrees of phase, symbolized by a superscript, lowercase letter o ( ). The value 0 is assigned to the point in the cycle where the magnitude is zero and positive-going. The same point on the next cycle is given the value 360 . The point one-fourth of the way through the cycle is 90 ; the point halfway through the cycle is 180 ; the point three-fourths of the way through the cycle is 270 . This is illustrated in Fig. 9-9. Degrees of phase are used mainly by engineers and technicians.

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In Fig. 9-3, one form of sawtooth wave is shown. The positive-going slope (rise) is extremely steep, as with a square wave, but the negative-going slope (fall or decay) is gradual. The period of the wave is the time between points at identical positions on two successive pulses.

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

Another form of sawtooth wave is just the opposite, with a gradual positive-going slope and a vertical negative-going transition. This type of wave is sometimes called a ramp, because it looks like an incline going upwards (Fig. 9-4). This waveshape is useful for scanning in television sets and oscilloscopes. It tells the electron beam to move, or trace, at a constant speed from left to right during the upwards sloping part of the wave. Then it retraces, or brings the electron beam back, at a high speed for the next trace.

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Radians The other method of specifying phase is to divide the cycle into 2 equal parts, where (pi) is a geometric constant equal to the number of diameters of any circle that can be laid end to end around the circumference of that circle This constant is approximately equal to 314159 A radian (rad) of phase is thus equal to about 573 Sometimes, the frequency of an ac wave is measured in radians per second (rad/s) rather than in hertz Because there are about 628 radians in a complete cycle of 360 , the angular frequency of a wave, in radians per second, is equal to about 628 times the frequency in hertz Radians of phase are used mainly by physicists.

You can probably guess that sawtooth waves can have rise and decay slopes in an infinite number of different combinations. One example is shown in Fig. 9-5. In this case, the positive-going slope is the same as the negative-going slope. This is a triangular wave.

Phase Difference Even if two ac waves have exactly the same frequency, they can have different effects because they are out of sync with each other This is especially true when ac waves are added together to produce a third, or composite, wave If two pure ac sine waves have identical frequencies and identical amplitudes but differ in phase by 180 (a half cycle), they cancel each other out, and the composite wave is zero; it ceases to exist! If the two waves are exactly in phase, the composite wave has the same frequency, but twice the amplitude, of either signal alone If two pure ac sine waves have the same frequency but different amplitudes, and if they differ in phase by 180 , the composite signal has the same frequency as the originals, and an amplitude equal to the difference between the two.

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