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OPTICAL POWER MARGIN OR “FADE MARGIN” Defining Fade-Margin The maximum allowable link length, that is the distance between two WaveBridge units,

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Published by , 2016-01-30 08:00:02

OPTICAL POWER MARGIN OR “FADE MARGIN”

OPTICAL POWER MARGIN OR “FADE MARGIN” Defining Fade-Margin The maximum allowable link length, that is the distance between two WaveBridge units,

OPTICAL POWER MARGIN OR “FADE MARGIN”

Defining Fade-Margin
The maximum allowable link length, that is the distance between two WaveBridge units,
depends upon a number of factors. This is of course, is true for any wireless link.
Plaintree specifies a guaranteed fade-margin for a standard link of 1 km, in “clear weather”
conditions. This fade-margin represents the amount of excess power available at each
receiver, over and above what is necessary to provide connectivity, in clear weather. This does
not indicate that only 1km links should be deployed. However, Plaintree recommends that all
links be installed such that there is some excess fade-margin. This power allows the link to
withstand adverse atmospheric effects (bad weather) such as rain or fog. A table of weather
conditions and their different attenuation factors for infrared light is shown below.
It is common practice for all wireless links to budget the transmit power to balance the worst
case of atmospheric attenuation against the desired level of availability. For a given link, the
greater the fade-margin, the greater the availability.

Fade-Margin Calculations
It is possible to calculate the expected margin at a given distance and for different weather
conditions. The following formula can be used. Note that the calculated figures are
approximate, results may vary slightly between installed links.

M(L) =M(1) + 0.5 − AL − 20 log10(L) dB

M(L) = margin of the link at length L

L = length of link

A = atmospheric attenuation in dB/km (see Table 1)

M(1) = margin at 1 km (as specified in the Plaintree product literature).

20log (L) = Geometric attenuation factor by dispersion of the beam of light

For 100 % availability, the value of M(L) must be greater than zero for the largest value of A
that will occur.

OPTICAL POWER MARGIN OR “FADE MARGIN”

Example

As an example, the following is a plot of fade-margin versus distance for a Plaintree
WaveBridge PWTA525 in four common weather conditions. For link availability, the lines must

be above zero at a chosen distance.

Fade Margin of PWTA525 vs Distance

50,00 Clear Weather
40,00 Haze
Thin Fog
Rain

30,00

Fade-Margin (dB) 20,00

10,00

0,00
0,10 0,20 0,30 0,40 0,50 0,60 0,70 0,80 0,90 1,00 1,10 1,20 1,30 1,40 1,50 1,60 1,70 1,80 1,90 2,00

-10,00

Link Length (km)

Figure 1

Atmospheric Conditions
Attenuation factors for common weather conditions:

WEATHER CONDITION ATTENUATION (dB/km)

Clear Weather 0.5 dB/km
Haze 4 dB/km
8 dB/km
Thin fog 10 dB/km
Rain 15 dB/km
17 dB/km
Light fog 28 dB/km
Very heavy Rain
>60 dB/km
Moderate fog
Dense fog

Table 1

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OPTICAL POWER MARGIN OR “FADE MARGIN”

Decibels (dB)

Decibels are by definition, a logarithmic measure or “scale”. Logarithmic scales are useful for
looking at numbers that vary from very small numbers to very large numbers. Fade-Margin
and Attenuation both vary in this way, and here they are described in dB. The chart below
shows a few different fade-margins in dB, and beside it the meaning in terms of the physical
power it represents.

FADE MARGIN PHYSICAL REPRESENTATION
(dB)
20 dB = 100 times the power required for connectivity
= 10 times the power required for a connectivity
10 dB = 2 times the power required for a connectivity

3 dB

Table 2

Clear Weather

Clear weather conditions are defined as visibility of 25 miles (40km) or more. This type of
weather statistic is available from a variety of sources - including airports, meteorological
institutes and other reputable published sources.

Attenuation

Attenuation is the reduction or degradation of signal strength during transmission. It is the
exact opposite of amplification, and attenuation is a physical consequence of sending a signal is
sent from one point to another. If the signal attenuates (degrades) too much, it becomes
unintelligible. Attenuation is commonly measured in dB.

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