Below are a few good online resources
for news and information in the wireless industry.
Courtesy of Patrick Leary, BreezeCOM and Marlon
Schafer, Oddessa Office Equipment.
| Access Point |
| Automatic Retransmission
Queing |
| Automatic Rate
Switching |
| Access Unit (same
as AP) |
| Broadband Wireless
Access |
| Basic Service
Set |
| Code Division
Multiple Access |
| Committed Information
Rate |
| Class of Service |
| Customer Premises
Equipment |
| Carrier Sense
Multiple Access/Collision Avoidance |
| Direct Sequence
Spread Spectrum |
| Effective Isotropic
Radiated Power |
| Electromagnetic
Interference |
| Extended Service
Set ID |
| Frequency Division
Duplex |
| Frequency Hopping
Spread Spectrum |
| Gausian Frequency
Shift Keying |
| Indoor Unit |
| Intermediate
Frequency |
| Industrial, Scientific,
and Medical |
| Line Of Sight |
| Maximum Information
Rate |
| Near/Non Line
of Site |
| Outdoor Unit |
| Orthonagol Frequency
Division Multiplexing |
| Personal Area
Network |
| Point-To-Multipoint |
| Point-to-Point |
| Quadrature Amplitude
Modulation |
| Quality of Service |
| Radio Frequency
Interference |
| Receive(or receiver)
Signal Strength Index/Indication |
| Time Division
Duplex |
| Time Division
Multiple Access |
| Unlicensed-National
Information Infrastructure |
| Vector Orthonagol
Frequency Division Multiplexing |
| Wired Equivalent
Privacy |
| Wireless Local
Loop |
| dB |
The dB convention is
an abbreviation for decibels. It is a mathematical
expression showing the relationship between two
values. |
| RF Power
Level |
RF power level at either
transmitter output or receiver input is expressed
in Watts. It can also be expressed in dBm. The
relation between dBm and Watts can be expressed
as follows: PdBm = 10 x Log Pmw. For example:
1 Watt = 1000 mW; PdBm = 10 x Log 1000 = 30 dBm
100 mW; PdBm = 10 x Log 100 = 20 dBm. For link
budget calculations, the dBm convention is more
convenient than the Watts convention. |
| Attenuation |
Loss of power, expressed
in dB. Attenuation is expressed in dB as follows:PdB
= 10 x Log (Pout/Pin). For example: If, due to
attenuation, half the power is lost (Pout/Pin
= 2), attenuation in dB is 10 x Log (2) = 3dB. |
| Path Loss |
Path loss is the loss
of power of an RF signal travelling (propagating)
through space. It is expressed in dB.
Path loss depends on:
- The distance between
transmitting and receiving antennas.
- Line of sight clearance between the receiving
and transmitting antennas.
- Antenna height.
|
| Free Space
Loss |
Attenuation of the electromagnetic
wave while propagating through space. This attenuation
is calculated using the following formula: Free
space loss =32.4 + 20xLog F(MHz) + 20xLog R(Km)
F is the RF frequency expressed in MHz. R is
the distance between the transmitting and receiving
antennas. At 2.4 Ghz, this formula is: 100+20xLog
R(Km). |
| Isotropic
Antenna |
A hypothetical, lossless
antenna having equal radiation intensity in all
directions. Used as a zero dB gain reference
in directivity calculation (gain). The sun is
often given as an example of an isotropic radiator. |
| Gain |
Antenna gain is a measure
of directivity. It is defined as the ratio of
the radiation intensity in a given direction
to the radiation intensity that would be obtained
if the power accepted by the antenna was radiated
equally in all directions (isotropically). Antenna
gain is expressed in dBi. |
| Radiation
Pattern |
The radiation pattern
is a graphical representation in either polar
or rectangular coordinates of the spatial energy
distribution of an antenna. Side Lobes: The radiation
lobes in any direction other than that of the
main lobe. |
| Omni-directional
Antenna |
This antenna radiates
and receives equally in all directions in azimuth. |
| Directional
Antenna |
This antenna radiates
and receives most of the signal power in one
direction. |
| Antenna Beamwidth |
The directiveness of
a directional antenna. Defined as the angle between
two half-power (-3 dB) points on either side
of the main lobe of radiation. |
| Receiver
Sensitivity |
The minimum RF signal
power level required at the input of a receiver
for certain performance (e.g. > BER). |
| EIRP |
The antenna transmitted
power. Equal to the transmitted output power
minus cable loss plus the transmitting antenna
gain. EIRP = Pout - Ct + Gt Pout = Output power
of transmitted in dBm Ct = Transmitter cable
attenuation in dB Gt = Transmitting antenna gain
in dBi Gr = Receiving antenna gain in dBi Pl
= Path loss in dB Cr = Receiver cable attenuation
is dB Si = Received power level at receiver input
in dBm Ps = Receiver sensitivity is dBm Si =
Pout - Ct + Gt - Pl + Gr - Cr Example: Link Parameters:
Frequency: 2.4 Ghz Pout = 4 dBm (2.5 mW) Tx and
Rx cable length (Ct and Cr) = 10 m. cable type
RG214 (0.6 dB/meter) Tx and Rx antenna gain (Gt
and Gr) = 18 dBi Distance between sites = 3 Km
Receiver sensitivity (Ps) = -84 dBm. Link Budget
Calculation EIRP = Pout - Ct + Gt = 16 dBm Pl
= 32.4 + 20xLog F(MHz) + 20xLog R(Km) @ 110 dB
Si = EIRP - Pl + Gr - Cr = -82 dBm In conclusion,
the received signal power is above the sensitivity
threshold, so the link should work. The problem
is that there is only a 2 dB difference between
received signal power and sensitivity. Normally,
a higher margin is desirable due to fluctuation
in received power as a result of signal fading. |
| Signal Fading |
Fading of the RF signal
is caused by several factors:
- Multipath: The transmitted signal arrives
at the receiver from different directions,
with different path lengths, attenuation
and delays. The summed signal at the receiver
may result in an attenuated signal.
- Bad Line of Sight: An optical line of sight
exists if an imaginary straight line can
connect the antennas on either side of the
link. Radio wave clear line of sight exists
if a certain area around the optical line
of sight (Fresnel zone) is clear of obstacles.
A bad line of sight exists if the first Fresnel
zone is obscured.
- Link Budget Calculations
- Weather conditions (Rain, wind, etc.) At
high rain intensity (150 mm/hr), the fading
of an RF signal at 2.4 Ghz may reach a maximum
of 0.02 dB/Km. Wind may cause fading due
to antenna motion.
- Interference: Interference may be caused
by another system on the same frequency range,
external noise, or some other co-located
system.
|
| The Line
of Sight Concept |
An optical line of sight
exists if an imaginary straight line can be drawn
connecting the antennas on either side of the
link. |
| Clear Line of Sight |
A clear line of sight
exists when no physical objects obstruct viewing
one antenna from the location of the other antenna.
A radio wave clear line of sight exists if a
defined area around the optical line of sight
(Fresnel Zone) is clear of obstacles. Fresnel
Zone (pronounced: fruh nell): The Fresnel zone
is the area of a circle around the line of sight.
The Fresnel Zone is defined as follows: R1 =
? square root of (lxD) R: radius of the first
fresnel zone l: wavelength D: distance between
sites. |