ZeePedia

LIGHT THEORY:The Spectrum, Human Eye Response, Silicon Detector Response

<< Preface:Table of Contents, Introduction, Why through-the-air communications?
LIGHT DETECTORS:The Silicon PIN Photodiode, Active Area, Response Time >>
img
Chapter One
LIGHT THEORY
The Spectrum, Human Eye Response
Light is a form of energy. Virtually all the energy you use on a daily basis began as sunlight energy
striking the earth. Plants capture and store some the sun's energy and convert it into chemical
energy. Later, you use that energy as food or fuel. The rest of the sun's energy heats the earth's
surface, air and oceans.
White light disperses
color spectrum through a prism
Figure 1a
With the aid of a glass prism you can
demonstrate that the white light coming
from the sun is actually made up of many
different colors as shown in Figure 1a.
Some of the light falls into the visible
portion
of
the
spectrum
while
wavelengths, such as the infrared and
ultraviolet rays, remain invisible. The
human eye responds to light according to
the curve shown on Figure 1b. The
spectrum that lies just outside the human
eye red sensitivity limit is called "near
infrared" or simply IR. It is this portion of
the spectrum that is used by much of
today's
light-beam
communications
Figure 1b
systems.
Page 10 of 68
Optical Through-the-Air Communications Handbook -David A. Johnson, PE
img
As can be seen from Figure 1a, sunlight is a very powerful source for this band of light, so are
standard incandescent lamps and light from camera photoflash sources. However, many other man-
made light emitters, such as fluorescent lamps and the yellow or blue/white street lamps, emit very
little infrared light.
Silicon Detector Response
Just as our eyes are more sensitive to
certain wavelengths so are some electronic
light detectors. As shown in Figure 1c a
typical silicon light detector has a response
curve that ranges from the longer mid-
infrared wavelengths, through the visible
portion of the spectrum and into the
shorter and also invisible ultraviolet
wavelengths. The most notable feature of
the silicon detector's curve is its peak
sensitivity at about 900 nanometers. Also
note that at 600 nanometers, visible red,
the silicon detector response is about one
half that of its peak. It should therefore be
clear that any light source with a 900
Figure 1c
nanometer wavelength would have the
best chance of being detected by the silicon detector. Fortunately, as we shall see in the section on
light emitters, many of today's infrared light emitting diodes (LEDs) do indeed emit light at or near
this 900nm peak.
Units of Light
As shown in Figure 1d a standard
tungsten incandescent light bulb emits a
very broad spectrum of light. If you took
all
the
light
wavelengths
into
consideration, including all those that were
invisible to the human eye, the light bulb's
electrical power to light power conversion
efficiency
would
approach
100%.
However, much of the light emitted from
such a source takes the form of long
infrared heat wavelengths. Although still
considered light, heat wavelengths fall
well outside the response curve of both our
human eye and a silicon detector. If you
only considered the visible portion of the
Figure 1d
spectrum, the light bulb's efficiency would
only be about 10%. But, to a detector that was sensitive to heat wavelengths, the bulb's efficiency
would appear to be closer to 90%. This takes us to one of the most confusing areas of science. How
do you define the brightness or intensity of a light source?
Page 11 of 68
Optical Through-the-Air Communications Handbook -David A. Johnson, PE
It isn't enough to say that a standard 100 watt bulb emits more light than a tiny 1 watt bulb. Sure, if
you set a big 100 watt bulb next to a small 1 watt flashlight bulb, the 100 watt bulb would appear to
emit more light. But there are many factors to consider when defining the brightness of a light
source. Some factors refer to the nature of the emitted light and others to the nature of the detector
being used to measure the light.
For some light emitting devices, such as a standard tungsten incandescent light bulb, the light is
projected outward in all directions (omni-directional). When visually compared to a bare 1 watt
bulb, the light emitted from a bare 100 watt bulb would always appear brighter. However, if you
were to position the tiny 1 watt bulb in front of a mirror, like a flashlight reflector, the light
emerging from the 1 watt light assembly would appear much brighter than the bare 100 watt, if
viewed at a distance of perhaps 100 feet. So, the way the light is projected outward from the source
can influence the apparent brightness of the source. An extreme example of a highly directional
light source is a laser. Some lasers, including many common visible red laser pointers, are so
directional that the light beams launched spread out very little. The bright spot of light emitted
might remain small even after traveling several hundred feet.
The preferential treatment that a detector gives to some light wavelengths, over others, can also
make some sources appear to be brighter than others. As an example, suppose you used a silicon
light detector and compared the light from a 100 watt black-light lamp that emits invisible
ultraviolet light, with a 100 watt tungsten bulb. At a distance of a few feet, the silicon detector
would indicate a sizable amount of light being emitted from the light bulb but would detect very
little from the black-light source, even though the ultraviolet light could cause skin burns within
minutes. So which is brighter?
In order to define how much light a source emits you first need to specify what wavelengths you
wish to be considered. You must also assign a certain value to each of the considered wavelengths,
based on the detector being used. In addition, since many light sources launch light in all directions
you must also define the geometry of how the light is to be measured. Perhaps you only want to
consider the amount of light that can be detected at some distance away. The wavelengths you may
want to consider will depend on the instrument used to make the measurements. If the instrument is
the human eye then you need to consider the visible wavelengths and you will need to weigh each
of the wavelengths according to the human eye sensitivity curve. If the instrument were a silicon
detector, then you would use its response curve.
When doing research on light, you will come across many different units being used by various
light manufacturers. All the units are trying to describe how much light their devices emit. You will
see units such as candle power, foot candles, candelas, foot lamberts, lux, lumens and my favorite:
watts per steradian. Some units refer to the energy of the light source and others to the power. Many
units take only the human eye sensitivity into account. The light units can be even more confusing
when you consider that some light sources, such as a common light bulb, launch light in all
directions while others, such as a laser, concentrate the light into narrow beams. Rather than
confuse you even more by going into a long discussion of what the various units mean, I'm going to
try to simplify the problem. Let's just assume that each light source has a distinctive emission
spectrum and a certain emission geometry. You will have to treat each light source differently,
according to how it is used with a specific communications system.
Page 12 of 68
Optical Through-the-Air Communications Handbook -David A. Johnson, PE
In optical communications you only need to consider the light that is sent in the direction of the
detector. You also only need to consider the light that falls within the response curve of the detector
you use. You should regard all the rest of the light as lost and useless. Since all the light sources
discussed in this book rely on electricity to produce light, each source will have an approximate
electrical power (watts) to optical power (watts) conversion efficiency, as seen by a silicon detector.
You can use the approximate power efficiency and the known geometry of the emitted light to
calculate how much light will be emitted, sent in the direction of the light detector and actually
collected. Various sections of this book will give you some examples of such calculations.
Light Power and Intensity
The scientific unit for power is the "watt". Since the intensity of a light source can also be described
as light power, the watt is perhaps the best unit to use to define light intensity. However, power
should not be confused with energy. Energy, is defined as power multiplied by time. The longer a
light source remains turned on, the more energy it transmits. But, all of the light detectors discussed
in this book are energy independent. They convert light power into electrical power in much the
same way as a light source might convert electrical power into light power. The conversion is
independent of time. This is a very important concept and is paramount to some of the circuits used
for communications. To help illustrate how this effects light detection, imagine two light sources.
Let us say that one source emits one watt of light for one second while the other launches a million
watts for only one millionth of a second. In both cases the same amount of light energy is launched.
However, because light detectors are sensitive to light power, the shorter light pulse will appear to
be one million times brighter and will therefore be easier to detect. This peak power sensitivity
concept of light processing is a very important concept and is often neglected in many optical
communications systems published in various magazines.
Miscellaneous Stuff
Independent on how long the light remains on. The watt is more convenient to use since light
detectors, used to convert the light energy into electrical energy, produce an electrical current
proportional to the light power, not its energy. Detectors often have conversion factors listed in
amps per watt of light shining on the detector. Remember, energy is power multiplied by time.
Page 13 of 68
Optical Through-the-Air Communications Handbook -David A. Johnson, PE