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MOBILE RADIO ENVIRONMENT
AND SIGNAL DISTURBANCE
1
Introduction ..
 Question:
 What are reasons why wireless
signals are hard to send and receive?
2
Introduction to Radio Wave Propagation
 The mobile radio channel places fundamental
limitations on the performance of wireless
communication systems
 Paths can vary from simple line-of-sight to ones
that are severely obstructed by buildings,
mountains, and foliage
 Radio channels are extremely random and
difficult to analyze
 The speed of motion also impacts how rapidly
the signal level fades as a mobile terminals
moves about.
3
Problems Unique to Wireless systems
 Interference from other service providers
 Interference from other users (same network)
 CCI due to frequency reuse
 ACI due to Tx/Rx design limitations & large
number of users sharing finite BW
 Shadowing
 Obstructions to line-of-sight paths cause areas of
weak received signal strength
4
Problems Unique to Wireless systems
 Fading
 When no clear line-of-sight path exists, signals are
received that are reflections off obstructions and
diffractions around obstructions
 Multipath signals can be received that interfere with
each other
 Fixed Wireless Channel → random & unpredictable
 must be characterized in a statistical fashion
 field measurements often needed to characterize
radio channel performance
5
Mechanisms that affect the radio
propagation ..
 Reflection
 Diffraction
 Scattering
 In urban areas, there is no direct line-of-sight path
between:
 the transmitter and the receiver, and where the presence
of high- rise buildings causes severe diffraction loss.
 Multiple reflections cause multi-path fading
6
Reflection, Diffraction,
Scattering
 Reflections arise when the plane waves are incident
upon a surface with dimensions that are very large
compared to the wavelength
 Diffraction occurs according to Huygens's principle when
there is an obstruction between the transmitter and
receiver antennas, and secondary waves are generated
behind the obstructing body
 Scattering occurs when the plane waves are incident
upon an object whose dimensions are on the order of a
wavelength or less, and causes the energy to be
redirected in many directions.
7
Mobile Radio Propagation Environment
 The relative importance of these three propagation
mechanisms depends on the particular propagation
scenario.
 As a result of the above three mechanisms, macro
cellular radio propagation can be roughly characterized
by three nearly independent phenomenon;
 Path loss variation with distance (Large Scale Propagation
)
 Slow log-normal shadowing (Medium Scale Propagation )
 Fast multipath fading. (Small Scale Propagation )
 Each of these phenomenon is caused by a different
underlying physical principle and each must be
accounted for when designing and evaluating the
8
Path Loss: Models of "large-scale effects"
9
 location 1, free space loss (Line of Sight) is
likely to give an accurate estimate of path loss.
 location 2, a strong line-of-sight is present, but
ground reflections can significantly influence path
loss. The plane earth loss (2-Ray Model) model
appears appropriate.
 location 3, plane earth loss needs to be
corrected for significant diffraction losses,
caused by trees cutting into the direct line
of sight.
 location 4, a simple diffraction model is
likely to give an accurate estimate of path
loss.
 location 5, loss prediction fairly difficult
and unreliable since multiple diffraction is
involved
10
Radio Propagation Mechanisms
11
1
2
3
4
Line Of Sight (LOS) Non Line Of Sight (NLOS)
Line of Sight (LOS)
 Line-of-sight is the direct propagation of radio waves
between antennas that are visible to each other.
 The received signal is directly received at the receiver
the effects such as reflection, diffraction and scattering
doesn’t affect the signal reception that much.
 Radio signals can travel through many non-metallic
objects, radio can be picked up through walls. This is
still line-of-sight propagation.
 Examples would include propagation between a satellite
and a ground antenna or reception of television signals
from a local TV transmitter.
12
Free Space Propagation Model
 Free space propagation model is used to predict:
 Received Signal Strength when the transmitter and
receiver have a clear, unobstructed LoS between
them.
 The free space propagation model assumes a transmit
antenna and a receive antenna to be located in an
otherwise empty environment. Neither absorbing
obstacles nor reflecting surfaces are considered. In
particular, the influence of the earth surface is assumed
to be entirely absent.
 Satellite communication systems and microwave line-of-
sight radio links typically undergo free space
propagation.
13
Free Space Propagation Model
 Path Loss
 Signal attenuation as a positive quantity
measured in dB and defined as the difference (in
dB) between the effective transmitter power and
received power.
 Friis is an application of the standard “Free
Space Propagation Model “
 It gives the Median Path Loss in dB ( exclusive of
Antenna Gains and other losses )
14
Friis Free Space Equation
 Pt Transmitted power,
 Pr(d) Received power
 Gt Transmitter antenna gain,
 Gr Receiver antenna gain,
 d T-R separation distance (m)
 L System loss factor not related to propagation
system losses (antennas, transmission lines between
equipment and antennas, atmosphere, etc.)
 L = 1 for zero loss
 Signal fades in proportion to d2
16
Friis Free Space Equation
 The ideal conditions assumed for this model
are almost never achieved in ordinary
terrestrial communications, due to
obstructions, reflections from buildings, and
most importantly reflections from the ground.
 The Friis free space model is only a valid
predictor for “Pr ” for values of “d” which are in
the far-field of the “Transmitting antenna
17
Free Space Propagation Model
 Thus in practice, power can be measured at d0 and
predicted at d using the relation
where d>= d0 >= df
 df is Fraunhofer distance which complies:
df =2D2/
where D is the largest physical linear dimension of the
antenna
18
Typically Path Loss Exponents
19
Example 1
 Find the far-field distance for an antenna with
maximum dimension of 1 m and operating
frequency of 900 MHz.
Given;
Largest dimension of antenna, D = 1m
Operating freq, f = 900MHz,
Far-field distance
20
Example 2
 (a) If a transmitter produces 50 watts of power,
express the transmit power in units of dBm,
and dBW.
 (b) If 50 watts is applied to a unity gain
antenna with a 900 MHz carrier frequency, find
the received power in dBm at a free space
distance of 100 m from the antenna, What is Pr
(10 km)? Assume unity gain for the receiver
antenna.
21
Solution
(a) TX power in dBm = 10 log10 (Pt/1mW)
= 10 log10 (50/1mW)=47 dBm
Tx power in dBW = 10 log10 (Pt/1W)
= 10 log10(50)=17 dBW
(b)
Rx power = Pr(d) = Pt Gt Gr 2 / (4)2 d2 L
Wavelength,  = 0.3333333 , GT=Gr = 1, D=100 m, L=1
Pr(100 m) = 3.52167x10-06 W = 3.5x10-3 mW =10log (3.5*10-
3) = -24.5 dBm
Pr(10*1000 m) = 3.5*10-3 /10^4 = 3.5*10-7 mW
22
Multipath Propagation (NLOS)
 Multipath propagation
 Signal arrives at Rx through different paths
 Paths could arrive with different gains, phase, & delays
 Small distance variation can have large amplitude variation
 Physical Phenomena behind Multipath Propagation
 Reflection (R), Diffraction (D), Scattering (S)
23
Small Scale Multipath fading
 Multipath creates small scale fading effects:
 Rapid changes in signal strength over a small
travel distance or time interval
 Random frequency modulation due to varying
Doppler shifts on different multipath signals
 Time dispersion (echoes) caused by multipath
propagation delays
24
 Factors influence small scale fading
 Multipath propagation – result in multiple version
of transmitted signal
 Speed of mobile – result in random frequency
modulation due to different Doppler shifts
 Speed of surrounding – if the surrounding objects
move at a greater rate than the mobile
 The transmission bandwidth of the signal – if the
transmitted radio signal bandwidth is greater than
the bandwidth of the multipath channel
25
Physical Phenomena for Multipath
 Reflection - occurs when signal encounters a
surface that is large relative to the wavelength
of the signal
 Diffraction - occurs at the edge of an
impenetrable body that is large compared to
wavelength of radio wave. (Waves bending
around sharp edges of objects)
 Scattering – occurs when incoming signal hits
an object whose size is in the order of the
wavelength of the signal or less
26
Reflections
 Reflection occurs when RF energy is incident
upon a boundary between two materials (e.g.
air/ground) with different electrical
characteristics
 Example: reflections from earth and buildings
 These reflections may interfere with the
original signal constructively or destructively
27
Reflections
 Upon reflection or transmission, a ray attenuates by
factors that depend on the frequency, the angle of
incidence, and the nature of the medium (its material
properties, thickness homogeneity, etc.)
 The amount of reflection depends on the reflecting
material.
 Smooth metal surfaces of good electrical conductivity
are efficient reflectors of radio waves.
 The surface of the Earth itself is a fairly good
reflector...
28
Ground Reflection (2-Ray)
Model
 a model where the receiving antenna sees a
direct path signal as well as a signal reflected
off the ground.
 In a mobile radio channel, a single direct path
between the base station and mobile is rarely
the only physical path for propagation
− Hence the free space propagation model in most
cases is inaccurate when used alone
 Hence we use the 2 Ray GRM
− It considers both- direct path and ground reflected
propagation path between transmitter and
receiver
29
Ground Reflection (2-Ray)
Model
 This was found reasonably accurate for predicting
large scale signal strength over distances of several
kilometers for mobile radio systems using tall towers
( heights above 50 m )
30
Ground Reflection (2-Ray)
Model
 Good for systems that use tall towers (over 50
m tall)
 Good for line-of-sight microcell systems in
urban environments
 ETOT is the electric field that results from a
combination of a direct line-of-sight path and a
ground reflected path
31
Ground Reflection (2-Ray)
Model
 The maximum T-R separation distance ( In most mobile
communication systems ) is only a few tens of kilometers,
and the earth may be assumed to be flat.
 ETOT =The total received E-field,
 ELOS=The direct line-of-sight component
 Eg =The ground reflected component,
32
33
 Triangle ABC
 Binomial series, dd =
 Same step for triangle BCD
34
 
2
/
1
2
2
2
2
/
1
2
2
2
2
2
1
]
)
[(
)
(















 








d
hr
ht
d
dd
d
hr
ht
dd
d
hr
ht
dd













 

2
2
1
1
d
hr
ht
d













 


2
2
1
1
d
hr
ht
d
dr
 The path difference between the reflected wave Er
and direct wave Ed is
 Phase difference = path different x wave number
35
d
hthr
dd
dr
2









d
hthr
d
hthr
dd
dr
4
2
2
*
)
(





 Received power
 Pd = power received in free space
 So, power received for plane earth reflection:
36
d
hthr
Pd


2
4
sin
4
Pr 2





















sin
2
sin
4
4
Pr 2
2
d
hthr
d
PtGtGr
Since ht, hr <<d, is small
2
2
Pr 






d
hthr
PtGtGr

Example 3
 Consider GSM900 cellular radio system with
20W transmitted power from Base Station
Transceiver (BTS). The gain of BTS and Mobile
Station (MS) antenna are 8dB and 2dB
respectively. The BTS is located 10km away
from MS and the height of the antenna for BTS
and MS are 200m and 3m respectively. By
assuming plane earth loss between BTS and
MS, calculate the received signal level at MS
37
Solution
 Given
f = 900MHz d = 10km
Pt = 20W = 43dBm ht = 200m
GT=8dB = 6.31 hr = 3m
GR = 2dB = 1.58
 So, the received signal at MS
38
dBm
d
hthr
GR
GT
PT
dB
PR
nW
d
hthr
PtGtGr
44
.
51
log
10
)
(
18
.
7
Pr
2
2
2
2




















Diffraction
 Occurs when the radio path between sender and
receiver is obstructed by an impenetrable body and by a
surface with sharp irregularities (edges)
 The received field strength decreases rapidly as a
receiver moves deeper into the obstructed (shadowed)
region, the diffraction field still exists and often has
sufficient strength to produce a useful signal.
 Diffraction explains how radio signals can travel urban
and rural environments without a line-of-sight path
39
Diffraction
 The phenomenon of diffraction can be explained by
Huygen's principle, which states that all points on a
wave front can be considered as point sources for the
production of secondary wavelets, and that these
'wavelets combine to produce a new wave front in the
direction of propagation
 The field strength of a diffracted wave in the shadowed
region is the vector sum of the electric field components
of all the secondary wavelets in the space around the
40
Scattering
 The medium which the wave travels consists of objects
with dimensions smaller than the wavelength and where
the number of obstacles per unit volume is large – rough
surfaces, small objects, foliage, street signs, lamp posts.
 Generally difficult to model because the environmental
conditions that cause it are complex
 Modeling “position of every street sign” is not feasible.
41
Illustration ..
42
Typical large-scale path loss
Source: Rappaport and A. Goldsmith books
Doppler Effect
 Doppler effect occurs when transmitter and
receiver have relative velocity
44
away towards
Resting sound source
s o
f f

45
source
at rest
observer
at rest
Frequency fs Frequency fo
V=340m/s
Sound source moving toward
observer
o s
f f

46
source observer
at rest
Frequency fs
Frequency fo
Observer hears
increased pitch
(shorter wave length)
Sound source moving away
from observer
o s
f f

47
source
observer
at rest
Frequency fs
Frequency fo
Observer hears
decreased pitch
(longer wave length)
Doppler Shift Calculation
 Δl is small enough to consider
 v = speed of mobile, λ= carrier wavelength
 fd is +/-ve when moving towards/away the wave
2 2 cos( )
Phase difference,
1
Doppler Shift, cos( )
2
d
l d
v
f
t
  

 


 

  

 

48
= 1
 Doppler Effect: When a wave source and a receiver are moving towards
each other, the frequency of the received signal will not be the same as
the source.
 When they are moving toward each other, the frequency of the
received signal is higher than the source.
 When they are opposing each other, the frequency decreases.
Doppler Shift in frequency:
where v is the moving speed,
 is the wavelength of carrier.
49


cos
v
fD 
D
C
R f
f
f 

MS
Signal
Moving
speed v

D
C
R f
f
f 

Example 4
 Consider a transmitter which
radiates a sinusoidal carrier
frequency of 1850 MHz. For
a vehicle moving 96 km/h,
compute the received carrier
frequency if the mobile is
moving
(a) directly towards transmitter
(b) Directly away from the
transmitter
(c) In a direction perpendicular
to the direction of arrival of
the transmitted signal
Solution:
fc = 1850 MHz
λ= c / f
λ = 0.162 m
v = 96 km/h= 26.67 m/s
(a) f = fc+ fd = 1850.00016 MHz
(b) f = fc – fd = 1849.999834 MHz
(c) In this case, θ =90o, cos θ = 0,
And there is no Doppler shift.
f = fc (No Doppler frequency)
50

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Lecture on mobile radio environme, nt.ppt

  • 1. MOBILE RADIO ENVIRONMENT AND SIGNAL DISTURBANCE 1
  • 2. Introduction ..  Question:  What are reasons why wireless signals are hard to send and receive? 2
  • 3. Introduction to Radio Wave Propagation  The mobile radio channel places fundamental limitations on the performance of wireless communication systems  Paths can vary from simple line-of-sight to ones that are severely obstructed by buildings, mountains, and foliage  Radio channels are extremely random and difficult to analyze  The speed of motion also impacts how rapidly the signal level fades as a mobile terminals moves about. 3
  • 4. Problems Unique to Wireless systems  Interference from other service providers  Interference from other users (same network)  CCI due to frequency reuse  ACI due to Tx/Rx design limitations & large number of users sharing finite BW  Shadowing  Obstructions to line-of-sight paths cause areas of weak received signal strength 4
  • 5. Problems Unique to Wireless systems  Fading  When no clear line-of-sight path exists, signals are received that are reflections off obstructions and diffractions around obstructions  Multipath signals can be received that interfere with each other  Fixed Wireless Channel → random & unpredictable  must be characterized in a statistical fashion  field measurements often needed to characterize radio channel performance 5
  • 6. Mechanisms that affect the radio propagation ..  Reflection  Diffraction  Scattering  In urban areas, there is no direct line-of-sight path between:  the transmitter and the receiver, and where the presence of high- rise buildings causes severe diffraction loss.  Multiple reflections cause multi-path fading 6
  • 7. Reflection, Diffraction, Scattering  Reflections arise when the plane waves are incident upon a surface with dimensions that are very large compared to the wavelength  Diffraction occurs according to Huygens's principle when there is an obstruction between the transmitter and receiver antennas, and secondary waves are generated behind the obstructing body  Scattering occurs when the plane waves are incident upon an object whose dimensions are on the order of a wavelength or less, and causes the energy to be redirected in many directions. 7
  • 8. Mobile Radio Propagation Environment  The relative importance of these three propagation mechanisms depends on the particular propagation scenario.  As a result of the above three mechanisms, macro cellular radio propagation can be roughly characterized by three nearly independent phenomenon;  Path loss variation with distance (Large Scale Propagation )  Slow log-normal shadowing (Medium Scale Propagation )  Fast multipath fading. (Small Scale Propagation )  Each of these phenomenon is caused by a different underlying physical principle and each must be accounted for when designing and evaluating the 8
  • 9. Path Loss: Models of "large-scale effects" 9  location 1, free space loss (Line of Sight) is likely to give an accurate estimate of path loss.  location 2, a strong line-of-sight is present, but ground reflections can significantly influence path loss. The plane earth loss (2-Ray Model) model appears appropriate.
  • 10.  location 3, plane earth loss needs to be corrected for significant diffraction losses, caused by trees cutting into the direct line of sight.  location 4, a simple diffraction model is likely to give an accurate estimate of path loss.  location 5, loss prediction fairly difficult and unreliable since multiple diffraction is involved 10
  • 11. Radio Propagation Mechanisms 11 1 2 3 4 Line Of Sight (LOS) Non Line Of Sight (NLOS)
  • 12. Line of Sight (LOS)  Line-of-sight is the direct propagation of radio waves between antennas that are visible to each other.  The received signal is directly received at the receiver the effects such as reflection, diffraction and scattering doesn’t affect the signal reception that much.  Radio signals can travel through many non-metallic objects, radio can be picked up through walls. This is still line-of-sight propagation.  Examples would include propagation between a satellite and a ground antenna or reception of television signals from a local TV transmitter. 12
  • 13. Free Space Propagation Model  Free space propagation model is used to predict:  Received Signal Strength when the transmitter and receiver have a clear, unobstructed LoS between them.  The free space propagation model assumes a transmit antenna and a receive antenna to be located in an otherwise empty environment. Neither absorbing obstacles nor reflecting surfaces are considered. In particular, the influence of the earth surface is assumed to be entirely absent.  Satellite communication systems and microwave line-of- sight radio links typically undergo free space propagation. 13
  • 14. Free Space Propagation Model  Path Loss  Signal attenuation as a positive quantity measured in dB and defined as the difference (in dB) between the effective transmitter power and received power.  Friis is an application of the standard “Free Space Propagation Model “  It gives the Median Path Loss in dB ( exclusive of Antenna Gains and other losses ) 14
  • 15. Friis Free Space Equation  Pt Transmitted power,  Pr(d) Received power  Gt Transmitter antenna gain,  Gr Receiver antenna gain,  d T-R separation distance (m)  L System loss factor not related to propagation system losses (antennas, transmission lines between equipment and antennas, atmosphere, etc.)  L = 1 for zero loss  Signal fades in proportion to d2 16
  • 16. Friis Free Space Equation  The ideal conditions assumed for this model are almost never achieved in ordinary terrestrial communications, due to obstructions, reflections from buildings, and most importantly reflections from the ground.  The Friis free space model is only a valid predictor for “Pr ” for values of “d” which are in the far-field of the “Transmitting antenna 17
  • 17. Free Space Propagation Model  Thus in practice, power can be measured at d0 and predicted at d using the relation where d>= d0 >= df  df is Fraunhofer distance which complies: df =2D2/ where D is the largest physical linear dimension of the antenna 18
  • 18. Typically Path Loss Exponents 19
  • 19. Example 1  Find the far-field distance for an antenna with maximum dimension of 1 m and operating frequency of 900 MHz. Given; Largest dimension of antenna, D = 1m Operating freq, f = 900MHz, Far-field distance 20
  • 20. Example 2  (a) If a transmitter produces 50 watts of power, express the transmit power in units of dBm, and dBW.  (b) If 50 watts is applied to a unity gain antenna with a 900 MHz carrier frequency, find the received power in dBm at a free space distance of 100 m from the antenna, What is Pr (10 km)? Assume unity gain for the receiver antenna. 21
  • 21. Solution (a) TX power in dBm = 10 log10 (Pt/1mW) = 10 log10 (50/1mW)=47 dBm Tx power in dBW = 10 log10 (Pt/1W) = 10 log10(50)=17 dBW (b) Rx power = Pr(d) = Pt Gt Gr 2 / (4)2 d2 L Wavelength,  = 0.3333333 , GT=Gr = 1, D=100 m, L=1 Pr(100 m) = 3.52167x10-06 W = 3.5x10-3 mW =10log (3.5*10- 3) = -24.5 dBm Pr(10*1000 m) = 3.5*10-3 /10^4 = 3.5*10-7 mW 22
  • 22. Multipath Propagation (NLOS)  Multipath propagation  Signal arrives at Rx through different paths  Paths could arrive with different gains, phase, & delays  Small distance variation can have large amplitude variation  Physical Phenomena behind Multipath Propagation  Reflection (R), Diffraction (D), Scattering (S) 23
  • 23. Small Scale Multipath fading  Multipath creates small scale fading effects:  Rapid changes in signal strength over a small travel distance or time interval  Random frequency modulation due to varying Doppler shifts on different multipath signals  Time dispersion (echoes) caused by multipath propagation delays 24
  • 24.  Factors influence small scale fading  Multipath propagation – result in multiple version of transmitted signal  Speed of mobile – result in random frequency modulation due to different Doppler shifts  Speed of surrounding – if the surrounding objects move at a greater rate than the mobile  The transmission bandwidth of the signal – if the transmitted radio signal bandwidth is greater than the bandwidth of the multipath channel 25
  • 25. Physical Phenomena for Multipath  Reflection - occurs when signal encounters a surface that is large relative to the wavelength of the signal  Diffraction - occurs at the edge of an impenetrable body that is large compared to wavelength of radio wave. (Waves bending around sharp edges of objects)  Scattering – occurs when incoming signal hits an object whose size is in the order of the wavelength of the signal or less 26
  • 26. Reflections  Reflection occurs when RF energy is incident upon a boundary between two materials (e.g. air/ground) with different electrical characteristics  Example: reflections from earth and buildings  These reflections may interfere with the original signal constructively or destructively 27
  • 27. Reflections  Upon reflection or transmission, a ray attenuates by factors that depend on the frequency, the angle of incidence, and the nature of the medium (its material properties, thickness homogeneity, etc.)  The amount of reflection depends on the reflecting material.  Smooth metal surfaces of good electrical conductivity are efficient reflectors of radio waves.  The surface of the Earth itself is a fairly good reflector... 28
  • 28. Ground Reflection (2-Ray) Model  a model where the receiving antenna sees a direct path signal as well as a signal reflected off the ground.  In a mobile radio channel, a single direct path between the base station and mobile is rarely the only physical path for propagation − Hence the free space propagation model in most cases is inaccurate when used alone  Hence we use the 2 Ray GRM − It considers both- direct path and ground reflected propagation path between transmitter and receiver 29
  • 29. Ground Reflection (2-Ray) Model  This was found reasonably accurate for predicting large scale signal strength over distances of several kilometers for mobile radio systems using tall towers ( heights above 50 m ) 30
  • 30. Ground Reflection (2-Ray) Model  Good for systems that use tall towers (over 50 m tall)  Good for line-of-sight microcell systems in urban environments  ETOT is the electric field that results from a combination of a direct line-of-sight path and a ground reflected path 31
  • 31. Ground Reflection (2-Ray) Model  The maximum T-R separation distance ( In most mobile communication systems ) is only a few tens of kilometers, and the earth may be assumed to be flat.  ETOT =The total received E-field,  ELOS=The direct line-of-sight component  Eg =The ground reflected component, 32
  • 32. 33
  • 33.  Triangle ABC  Binomial series, dd =  Same step for triangle BCD 34   2 / 1 2 2 2 2 / 1 2 2 2 2 2 1 ] ) [( ) (                          d hr ht d dd d hr ht dd d hr ht dd                 2 2 1 1 d hr ht d                  2 2 1 1 d hr ht d dr
  • 34.  The path difference between the reflected wave Er and direct wave Ed is  Phase difference = path different x wave number 35 d hthr dd dr 2          d hthr d hthr dd dr 4 2 2 * ) (     
  • 35.  Received power  Pd = power received in free space  So, power received for plane earth reflection: 36 d hthr Pd   2 4 sin 4 Pr 2                      sin 2 sin 4 4 Pr 2 2 d hthr d PtGtGr Since ht, hr <<d, is small 2 2 Pr        d hthr PtGtGr 
  • 36. Example 3  Consider GSM900 cellular radio system with 20W transmitted power from Base Station Transceiver (BTS). The gain of BTS and Mobile Station (MS) antenna are 8dB and 2dB respectively. The BTS is located 10km away from MS and the height of the antenna for BTS and MS are 200m and 3m respectively. By assuming plane earth loss between BTS and MS, calculate the received signal level at MS 37
  • 37. Solution  Given f = 900MHz d = 10km Pt = 20W = 43dBm ht = 200m GT=8dB = 6.31 hr = 3m GR = 2dB = 1.58  So, the received signal at MS 38 dBm d hthr GR GT PT dB PR nW d hthr PtGtGr 44 . 51 log 10 ) ( 18 . 7 Pr 2 2 2 2                    
  • 38. Diffraction  Occurs when the radio path between sender and receiver is obstructed by an impenetrable body and by a surface with sharp irregularities (edges)  The received field strength decreases rapidly as a receiver moves deeper into the obstructed (shadowed) region, the diffraction field still exists and often has sufficient strength to produce a useful signal.  Diffraction explains how radio signals can travel urban and rural environments without a line-of-sight path 39
  • 39. Diffraction  The phenomenon of diffraction can be explained by Huygen's principle, which states that all points on a wave front can be considered as point sources for the production of secondary wavelets, and that these 'wavelets combine to produce a new wave front in the direction of propagation  The field strength of a diffracted wave in the shadowed region is the vector sum of the electric field components of all the secondary wavelets in the space around the 40
  • 40. Scattering  The medium which the wave travels consists of objects with dimensions smaller than the wavelength and where the number of obstacles per unit volume is large – rough surfaces, small objects, foliage, street signs, lamp posts.  Generally difficult to model because the environmental conditions that cause it are complex  Modeling “position of every street sign” is not feasible. 41
  • 42. Typical large-scale path loss Source: Rappaport and A. Goldsmith books
  • 43. Doppler Effect  Doppler effect occurs when transmitter and receiver have relative velocity 44 away towards
  • 44. Resting sound source s o f f  45 source at rest observer at rest Frequency fs Frequency fo V=340m/s
  • 45. Sound source moving toward observer o s f f  46 source observer at rest Frequency fs Frequency fo Observer hears increased pitch (shorter wave length)
  • 46. Sound source moving away from observer o s f f  47 source observer at rest Frequency fs Frequency fo Observer hears decreased pitch (longer wave length)
  • 47. Doppler Shift Calculation  Δl is small enough to consider  v = speed of mobile, λ= carrier wavelength  fd is +/-ve when moving towards/away the wave 2 2 cos( ) Phase difference, 1 Doppler Shift, cos( ) 2 d l d v f t                   48 = 1
  • 48.  Doppler Effect: When a wave source and a receiver are moving towards each other, the frequency of the received signal will not be the same as the source.  When they are moving toward each other, the frequency of the received signal is higher than the source.  When they are opposing each other, the frequency decreases. Doppler Shift in frequency: where v is the moving speed,  is the wavelength of carrier. 49   cos v fD  D C R f f f   MS Signal Moving speed v  D C R f f f  
  • 49. Example 4  Consider a transmitter which radiates a sinusoidal carrier frequency of 1850 MHz. For a vehicle moving 96 km/h, compute the received carrier frequency if the mobile is moving (a) directly towards transmitter (b) Directly away from the transmitter (c) In a direction perpendicular to the direction of arrival of the transmitted signal Solution: fc = 1850 MHz λ= c / f λ = 0.162 m v = 96 km/h= 26.67 m/s (a) f = fc+ fd = 1850.00016 MHz (b) f = fc – fd = 1849.999834 MHz (c) In this case, θ =90o, cos θ = 0, And there is no Doppler shift. f = fc (No Doppler frequency) 50