Redes Inalámbricas – Tema 2.A The radio channel
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Transcript of Redes Inalámbricas – Tema 2.A The radio channel
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Redes Inalámbricas – Tema 2.AThe radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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Decibels The decibel (dB) is a logarithmic unit of measurement
that expresses the magnitude of a physical quantity (usually power or intensity) relative to a specified or implied reference level. Since it expresses a ratio of two quantities with the same unit, it is a dimensionless unit. Gains adds instead of multiply
Example: computing the T-R attenuation PT=100, PR=10 [PT/PR]dB = 10 log(PT/PR) = 10 log(10) = 10 dB
Useful values: [1/2]dB -3 dB [1/1000]dB = -30 dB
Expressing absolute values: [n mW]dBm = [n/mW]dB Ej.: [1mW]dBm = 0 dBm [n W]dBW = [n/W]dBEj.: [1 mW]dBW = -30 dBW
From decibels to power: P = 10dB/10
An interesting web page: http://www.phys.unsw.edu.au/jw/dB.html
)log(log10log10 121
210
1
2 pppp
pp
dB
dbm watt0 0.001
10 0.0120 0.130 140 10
10log1/2
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Redes Inalámbricas – Tema 2.AThe radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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Antennas: basic concepts
Non Isotropic Antenna Radiates power only in a section of
the surrounding space.
Isotropic Antenna In free space radiates power
equally in all direction.
YAGI Directional Antenna
d• d- distance directly away from the antenna.• is the azimuth, or angle in the horizontal plane.• is the zenith, or angle above the horizon.
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Antennas: Simple Dipoles
Not isotropic radiators but, e.g., dipoles with lengths /4 on car roofs or /2 as Hertzian dipole
Example: Radiation pattern of a simple Hertzian dipole shape of antenna proportional to wavelength
side view (xy-plane)
x
y
side view (yz-plane)
z
y
top view (xz-plane)
x
z
simpledipole
/4 /2
Thanks to: Professor Z Ghassemlooy, School of Computing, Engineering and Information Sciences University of Northumbria, U.K.
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Antennas: directed and sectorized
Used for microwave or base stations for mobile phones (e.g., radio coverage of a valley)
side view (xy-plane)
x
y
side view (yz-plane)
z
y
top view (xz-plane)
x
zDirected
top view, 3 sector
x
z
top view, 6 sector
x
z
Sectorized
Thanks to: Professor Z Ghassemlooy, School of Computing, Engineering and Information Sciences University of Northumbria, U.K.
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Long reach antenas
Yagi antenna (13,5 dBi)Reach: 6 Km at 2 Mb/s
2 Km at 11 Mb/s
Parabolic Antenna (20 dBi)Reach: 10 Km at 2 Mb/s
4,5 Km at 11 Mb/s
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More examples
For walls (8,5 dBi)Reach: 3 Km at 2 Mb/s
1 Km at 11 Mb/s
Horizontal Radiation
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Antennas?
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Redes Inalámbricas – Tema 2.AThe radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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1011 Bands without license in USA
Industrial, Scientific, and Medical (ISM) 902 – 928 MHz band.
Currently not being used for WLAN 2400 – 2483.5 MHz ISM band.
Unlicensed National Information Infrastructure (UNII): 5.15 – 5.25 GHz. 5.25 – 5.35 GHz. 5.725 – 5.850 GHz ISM band.
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1012 Bands without license in Europa
Bands approved by the CEPT (European Conference of Postal and Telecommunications Administrations)
2400 – 2483.5 MHz, based on ISM. 5.15 – 5.35 GHz. 5.470 – 5.725 GHz.
ExtremelyLow
VeryLow
Low Medium High VeryHigh
UltraHigh
SuperHigh
Infrared VisibleLight
Ultra-violet
X-Rays
AudioAM Broadcast
Short Wave Radio FM BroadcastTelevision Infrared wireless LAN
Cellular (840MHz)NPCS (1.9GHz)
2.4 - 2.4835 GHz83.5 MHz
(IEEE 802.11)
5 GHz(IEEE 802.11)
HyperLANHyperLAN2
U N - 51 Aplicaciones ICM por encima de 2,4 GHzBandas de frecuencias designadas para aplicaciones industriales,
científicas, y médicas (Aplicaciones ICM, no servicios de radiocomunicaciones).
•2400 a 2500 MHz (frecuencia central 2450 MHz)•5725 a 5875 MHz (frecuencia central 5800 MHz)•24,00 a 24,25 GHz (frecuencia central 24,125 GHz)•61,00 a 61,50 GHz (frecuencia central 61,250 GHz)
Los servicios de radiocomunicaciones (notas UN-85, 86, 130 y 133) que funcionen en las citadas bandas deberán aceptar la interferencia perjudicial resultante de estas aplicaciones.
La utilización de estas frecuencias para las aplicaciones indicadas se considera uso común.
http://www.mityc.es/Telecomunicaciones/Secciones/Espectro/cnaf/
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1013 Details about the 5 GHz band
Europe19 Channels(*assumes noantenna gain)
1W200mW
5.15 5.35 5.470 5.725 5.8255 GHzUNII Band
5.25
UNII-1: Indoor Use, antenna must be fixed to the radioUNII-2: Indoor/Outdoor Use, fixed or remote antennaUNII-3: Outdoor Bridging Only (EIRP limit is 52 dBm if PtP)
UNII-140mW
(22 dBm EIRP)
UNII-2200mW
(29 dBm EIRP)
US (FCC)12 Channels(*can use up to
6dBi gain antenna)
UNII-3800mW
(35 dBm EIRP)
4 Channels
*if you use a higher gain antenna, you must reduce the transmit power accordingly
4 Channels 4 Channels11 Channels
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Redes Inalámbricas – Tema 2.AThe radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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1015 Wireless Communication System
User SourceDecoder
ChannelDecoder
Demod-ulator
Estimate ofMessage signal Estimate of
channel code word
ReceivedSignal
Channel code word
Source SourceEncoder
ChannelEncoder
Mod-ulator
Message SignalModulated
Transmitted Signal
Wireless Channel
Thanks to: Professor Z Ghassemlooy, School of Computing, Engineering and Information Sciences University of Northumbria, U.K.
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1016 Characteristics of the wireless channel
The wireless channel suffers basically from the effects of the following two phenomena: Distance Path attenuation Multipath or scattering over time due to the differing paths of the signal
Other effects: diffraction, obstruction, reflectionTheodore S. Rappaport , “Wireless Communications : Principles and Practice”, Prentice
Hall,
The green signal travels 1/2 more than the yellow line. The receiver receives the red line.
For f = 2,4 GHz, = c/f = 12.5cm
T R
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1017 Diffraction
Diffraction is normally taken to refer to various phenomena which occur when a wave encounters an obstacle.
It is described as the apparent bending of waves around small obstacles and the spreading out of waves past small openings
The complex patterns resulting from the intensity of a diffracted wave are a result of the superposition, or interference of different parts of a wave that traveled to the observer by different paths
TR
1st Fresnel zone
Obstruction
Numerical approximation of diffraction pattern from a slit of width four wavelengths with an incident plane wave. The main central beam, nulls, and phase reversals are apparent.
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1018 Fading
The terms slow and fast fading refer to the rate at which the magnitude and phase change imposed by the channel on the signal changes.
Slow fading arises when the coherence time of the channel is large relative to the delay constraint of the channel. In this regime, the amplitude and phase change imposed by the channel
can be considered roughly constant over the period of use. Example: a large obstruction such as a hill or large building obscures the
main signal path between the transmitter and the receiver. Fast fading occurs when the coherence time of the channel is
small relative to the delay constraint of the channel. In this regime, the amplitude and phase change imposed by the channel
varies considerably over the period of use.
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1019 Comparison
Distance
Powe
r
10-100 m(1-10 secs)
0.1 -1 m(10-100 msecs)
Exponencial
Slow Fading
Fast Fading
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1020 Coherence time
Temporal coherence is the measure of the average correlation between the value of a wave at any pair of times, separated by delay τ.
In other words, it characterizes how a wave can interfere with itself at a different time. The delay over which the phase or amplitude wanders by a significant amount (and hence the correlation decreases by significant amount) is defined as the coherence time τc.
At τ=0 the degree of coherence is perfect whereas it drops significantly by delay τc.
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1021 Coherence time and doppler spread
The coherence time of the channel is also related to a quantity known as the Doppler spread of the channel.
When a user is moving, the user's velocity causes a shift in the frequency of the signal transmitted along each signal path. This phenomenon is known as the Doppler shift. Signals travelling along different paths can have different Doppler shifts. The difference in Doppler shifts between different signal components
contributing to a single fading channel tap is known as the Doppler spread.
Channels with a large Doppler spread have signal components that are each changing independently in phase over time. Since fading depends on whether signal components add constructively or destructively, such channels have a very short coherence time.
In general, coherence time is inversely related to Doppler spread, typically expressed as
where Tc is the coherence time, Ds is the Doppler spread, and k is a constant taking on values in the range of 0.25 to 0.5.
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1022 Delay Spread
When radio waves bounce off objects, several echos of the wave will converge on the receiver. The difference between the first wave's arrival and the last arrival is the delay spread. Receivers can pick through the noise to find the signal, but only if the delay spread is not excessive. Some vendors also quote the maximum delay spread on their data sheets. Table below reports the delay spread for three of the cards listed above.
Cards rated for higher delay spreads are capable of dealing with worse multipath interference. The Cisco Aironet 350 was an extremely capable card for its day, capable of dealing with over twice the time-smearing as the Hermes-based card.
Delay spread (in ns) for various cards Card 11 Mbps 5.5 Mbps 2 Mbps 1 Mbps Cisco 350 140 300 400 500 Orinoco Gold (Hermes) 65 225 400 500 Cisco CB-21 (a/b/g); 802.11b performance only 130 200 300 350
(from 802.11 Wireless Networks: The Definitive Guide, Matthew Gast)
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Module 2.The radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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1024 Free space propagation
Computing the received power when LOS between T and R “signal attenuation without considering all the effects of diffraction,
obstruction, reflection, scattering.”
Friis formula:
222
2
)4()(
dPK
LdGGPdP trtt
r
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1025 Path loss
Path loss (or path attenuation) is the reduction in power density (attenuation) of an electromagnetic wave as it propagates through space. Path loss is a major component in the analysis and design of the link budget of a telecommunication system.
Computing path loss: PL(d) = PL (d0)+10nlog(d/d0) (dB)
PL(d0) is obtained from Friis formula considering Gt=Gr=L=1:
d
dPPdPL
r
t )4(log20)4(
log10log10)( 22
2
0
T Rd
d0df
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1026 Path loss: a few examples
Given: d=10km, f=900MHz, =c/f = 3*108/9*108 = 1/3m d0=1km
PL(d0) = 20log(41000/) = 91,5 dB free space n=2
PL(d) = PL (d0)+10nlog(d/ d0) = 91,5 + 10*2*log(10000/1000) = 111,5 dB
Urban area n=3.5 PL(d) = PL (d0)+10nlog(d/ d0)
= 91,5 + 10*3.5*log(10000/1000) = 126,5 dB
Environment n
Free space 2
Urban area 2.7-3.5
Shadowed urban area 3-5
Indoor LOS 1.6-1.8
Indoor no LOS 4-6
T Rd
d0df
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1027 Log-normal shadowing
The amplitude change caused by shadowing is often modeled using a log-normal distribution with a standard deviation according to the log-distance path loss model.
Where Xs is a Gaussian variable with (m=0, s)
Therefore:
ss XddndPLXdPLdBdPL
00 log10)()(])[(
])[(][])[( dBdPLdBmPdBmdP tr
REDES INALÁMBRICAS Máster de Ingeniería de Computadores-DISCA
Module 2.The radio channel
AntennasBandsCharacteristics of the wireless channel
FadingPropagation modelsPower budget
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1029 Power Budget
Prx = Ptx+Gpa-Gtxl+Gtxa-Lpath+Grxa+Gra-Grxl Ptx[dBm]=Power generated by TX Gpa[dB]=Gain of the Power Amplifier Gtxa[dBi]=Gain of TX antenna Gtxl[dB]=Gain (loss) of transmission line Lpth[dB]=Loss of the transmission medium Grxa[dBi]=Gain of RX antenna Gra[dB]=Gain of the Receive Amplifier Grxl[dB]=Gain (loss) of receiving line Prx[dBm]=Power received Sr[dBm]=Sensivity of receiver Gtxl
Must hold the condition Prx > Sr
EIRP (Effective Isotropically Radiated Power) = Ptx+Gpa+Gtxa-Gtxl
TX PA
RXRA
Ptx Gpa GTXA Lpath Grxa Gra Sr
Gtxl Grxl
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1030 Power budget: graphic representation