Page 46 - Optical Communications Essentials
P. 46

The Behavior of Light



          36  Chapter Three


                        As noted in Chap. 1, all types of waves including light waves can interfere
                      with one another. Thus if two light waves line up with each other (or are in
                      phase), they produce a bright spot. However, when two light waves are 180° out
                      of phase, then the peaks of one wave are aligned with the troughs of the other
                      wave. In this case the two waves will interfere destructively, thereby canceling
                      each other out. To explain effects such as these, we need to turn to the electro-
                      magnetic wave theory or physical optics viewpoint of light. The concepts
                      involved here are important when we examine the behavior of devices such as
                      wavelength-sensitive optical couplers.
                        Whereas the geometric optics approach deals with light rays, the physical
                      optics viewpoint uses the concept of electromagnetic field distributions called
                      modes. We will examine the concept of modes in greater detail in Chap. 4 when
                      discussing optical fibers. Basically the discussion in Chap. 4 shows that modes
                      are certain allowable distributions of light power in an optical fiber. Later chap-
                      ters describe other specific physical aspects of the wave theory as they relate to
                      optical components.


          3.2. The Speed of Light
                      One of the earliest recorded discussions of the speed of light is that by Aristotle
                      (384 to 347 B.C.), when he quoted Empedocles of Acragas (495 to 435 B.C.) as say-
                      ing the light from the sun must take some time to reach the earth. However,
                      Aristotle himself disagreed with the concept that light has a finite speed and
                      thought that it traveled instantaneously. Galileo disagreed with Aristotle and tried
                      to measure the speed of light with a shuttered lantern experiment, but was unsuc-
                      cessful. Finally, about 600 years later in the 1670s, the Danish astronomer Ole
                      Roemer measured the speed of light while making detailed observations of the
                      movements of Jupiter’s moon Io.
                                                                        8
                        In free space a light wave travels at a speed c   3   10 m/s (300,000,000m/s),
                      which is known as the speed of light. Actually this is a convenient and fairly
                      accurate estimate. To be exact,  c   299,792,458m/s in a vacuum, which is
                      equivalent to 186,287.490mi/s, if you prefer those units. The speed of light is
                      related to the wavelength λ (Greek lambda) and the wave frequency ν (Greek
                      nu) through the equation c   λν.


          3.3. Measuring Properties of Light
                      The physical property of the radiation in different parts of the spectrum can be
                      measured in several interrelated ways (see the “Measurements in the EM
                      Spectrum” discussion below). These are the length of one period of the wave,
                      the energy of a photon, or the oscillating frequency of the wave. Whereas elec-
                      tric signal transmission tends to use frequency to designate the signal operat-
                      ing bands, optical communications generally uses wavelength to designate the
                      spectral operating region and photon energy or optical power when discussing
                      topics such as signal strength or electrooptical component performance.


                 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.
   41   42   43   44   45   46   47   48   49   50   51