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Mobile
Radio
Propagation:Large-ScalePathLossSmall-scale
and
large-scale
fadingThe
three
Basic
Propagation
MechanismReflection:
occur
from
the
surface
of
the
earth
and
from
buildingsand
walls.Diffraction:occurs
when
the
radio
path
between
the
transmitterand
receiver
is
obstructed
by
a
surface
that
has
sharpirregularities(edges).Scattering:occurs
when
the
medium
through
which
the
wavetravels
consists
of
objects
with
dimensions
that
are
smallcompared
to
the
wavelength,
and
where
the
number
of
obstaclesper
unit
volume
islarge.SpectrumVLF
=
Very
Low
Frequency
,
LF
=
Low
Frequency
,
MF
=
Medium
Frequency
,HF
=
High
Frequency
,
VHF
=
Very
High
Frequency,
UHF
=
Ultra
HighFrequency,SHF
=
Super
High
Frequency,EHF
=
Extra
High
Frequency,UV
=
Ultraviolet
Light,Frequency
and
wave
length:
=
c/f
,wave
length
,
speed
of
light
c
3x108m/s,
frequencyf1
Mm300Hz10
km30
kHz100
m3
MHz1
m300MHz10
mm30
GHz100
m3
THz1
m300THzVLFLF
MF
HF
VHF
UHF
SHF
EHFinfraredvisible
light
UVoptical
transmissioncoax
cabletwistedpairFrequencies
for
mobile
communicationVHF-/UHF-ranges
for
mobileradiosimple,
small
antenna
for
carsdeterministic
propagation
characteristics,
reliableconnectionsSHF
and
higher
for
directed
radio
links,satellitecommunicationsmall
antenna,
focusinglarge
bandwidthavailableWireless
LANs
use
frequencies
in
UHF
to
SHF
spectrumFree
Space
Propagation
ModelIn
free
space,
the
received
power
is
predicted
byPr(d):
Received
power
with
a
distance
d
between
Tx
and
RxPt:
TransmittedpowerGt:
Transmitting
antenna
gainGr:
Receive
antennagain:
The
wavelength
in
meters.d:
distance
inmetersL:
The
miscellaneous
losses
L
(L>=1)
are
usually
due
to
transmission
lineattenuation,
filter
losses,
and
antenna
losses
in
the
communication
system.L=1
indicates
no
loss
in
the
system
hardware.EIRP&ERP2.15dBEIRP:
Effective
Isotropic
Radiated
PowerRepresents
the
maximum
radiated
power
available
from
a
transmitter
in
thedirection
of
maximum
antenna
gain,
as
compared
to
an
isotropic
radiator.ERP:
Effective
Radiated
PowerERP
is
used
instead
of
EIRP
to
denote
the
maximum
radiated
power
ascompared
to
ahalf-wave
dipole
antenna
(instead
of
an
isotropicantenna).In
practice,
antenna
gains
are
given
in
units
of
dBi
(dB
gain
with
respect
to
anisotropic
sourse)
or
dBd
(dB
gain
with
respect
to
ahalf-wavedipole)9dBi
antenna
&
3dBiantennaPath
LossThe
path
loss,
which
represents
signal
attenuation
as
a
positivedifference
(in
dB)
between
the
effective
transmitted
power
and
thereceived
power.
The
path
loss
for
the
free
space
model
when
antenna
gains
areincluded
is
given
by
quantity
measured
in
dB,
is
defined
as
theWhen
antenna
gains
are
excluded,
the
antennas
are
assumed
to
haveunity
gain,
and
path
loss
is
given
by(f:MHz,d:km)Thefar-field
region
of
a
transmitting
antennaThe
Friis
free
space
model
is
only
a
valid
predictor
for
Pr
for
values
ofd,
which
are
in
the
far-field
of
the
transmitting
antenna.The
far-field
of
a
transmitting
antenna
is
defined
as
the
region
beyondthe
far-field
distance
df
,
which
is
related
to
the
largest
lineardimensionof
the
transmitter
antenna
aperture
and
the
carrier
wavelength.
The
far-field
distance
is
given
byTo
be
inthe
far-field
region,dmust
satisfyThe
Reference
DistanceIt
is
clear
that
equation
does
not
hold
for
d=0.
For
this
reason,large-scale
propagation
models
use
a
known
received
powerreferencepoint.
The
received
power,
Pr(d),
at
any
distance
d>d0,
may
berelated
to
Pr
at
d0.If
Pr
is
in
units
ofdBm
or
dBW,
the
received
power
is
given
byLog-distance
pathlossmodelBoth
theoretical
andmeasurement-based
propagation
models
indicate
thataverage
received
signal
power
decreases
logarithmically
with
distance,whether
in
outdoor
or
indoor
channels.
The
average
large-scale
path
lossfor
an
arbitrary
T-R
separation
is
expressed
as
a
function
of
distance
byusing
path
loss
exponentn.n
is
the
path
loss
exponent
which
indicates
the
rate
at
which
the
path
lossincreases
with
distanced0
is
the
close-in
reference
distance
which
is
determinedd
is
the
T-R
separation
distanceIf
a
transmitter
produces
power:Pt=50w,
receive
sensitivity
(minimum
usablesignal
level)is
-100dbm.Assume
d0=100m,
with
a
900MHz
carrier
frequency,n=4,Gt=Gr=1;
find
the
coverage
distance
d.Transmit
Power:
Pt=50W=47dBmPr(d0)=-24.5dBmPL(dB)=40log(d/d0)=-24.5-(-100)=75.5dbmIfn=4,log(d/d0)=75.5/40=1.8875,d=7718mExampleLog-normal
ShadowingThe
model
in
Equation
(3.11)
does
not
consider
the
fact
that
thesurrounding
environmental
clutter
may
be
vastly
different
at
two
differentlocations
having
the
same
T-R
separation.
This
leads
to
measuredsignalswhich
are
vastly
different
than
the
average
value
predicted
byEquation(3.11).Simulation
ResultsDeep
shadowingSlight
ShadowingLog-normalShadowingDetermination
of
Percentage
of
Coverage
Areaas
a
function
of
probability
of
signal
above
threshold
on
the
cell
boundary.Example
Four
received
power
measurements
were
taken
at
distances
of
100
m,
200
m,1
km,
and
3
km
from
a
transmitter.
These
measured
values
are
given
in
the
followingtable.
It
is
assumed
that
the
path
loss
for
these
measurements
follows
the
model
inEquation(3.12.a),where
d0
=100
m:(a)
findtheminimummean
square
error(MMSE)estimate
for
the
path
loss
exponent,
n;
(b)
calculate
the
standard
deviation
about
themean
value;
(c)
estimate
the
received
power
at
d
=
2
km
using
the
resulting
model;
(d)predict
the
likelihood
that
the
received
signal
level
at
2
km
will
be
greater
than
-60dBm
;
and
(e)
predict
the
percentage
of
area
within
a
2
km
radius
cell
that
receivessignals
greater
than
-60dBm,
given
the
result
in
(d).The
value
of
n
which
minimizes
the
mean
square
error
can
be
obtained
byequating
the
derivative
of
J(n)
to
zero,
and
then
solving
for
n.(a)Using
Equation
(3.11),
we
find =
pi(d0)-10nlog(di/
100
m).
Recognizing
thatP(d0)
=
0
dBm,
we
find
the
following
estimates
for
p,
in
dBm:The
MMSE
estimate
may
be
found
using
the
following
method.
Let
pi
be
the
receivedpower
at
a
distance
di,
and
let be
the
estimate
for
pi
using
the path
lossmodel
of
Equation
(3.10).
The
sum
of
squared
errors
between
the
measured
andestimated
values
is
given
bySetting
this
equal
to
zero,
the
value
of
n
is
obtained
asn
=
4.4.(b)The
sample
variance
o2
=
J(n)/4
atn
=
4.4
can
be
obtained
asfollows.therefore=
6.17
dB,
which
is
a
biased
estimate.The
estimate
of
the
received
power
at
d
=
2
km
isThe
probability
that
the
received
signal
level
will
be
greater
than
-60dBm
is67.4%
of
the
users
on
the
boundary
receive
signals
greater
than-60
dBm,
then
92%
of
the
cell
area
receives
coverage
above–60dbmOutdoor
Propagation
ModelsOkumura
ModelHata
modelOkumura
Modelnot
provide
any
analytical
explanationits
slow
response
to
rapid
changes
interrainOkumura
median
attenuation
and
correctionFind
the
median
path
loss
using
Okumura's
model
for
d
=
50km,
hte
=
100
m,hre
=
10
m
in
a
suburban
environment.
If
thebase
station
transmitter
radiates
an
EIRP
of
1
kW
at
acarrierfrequency
of
900
MHz,
find
the
power
at
thereceiver(assume
a
unity
gain
receivingantenna).Example
3HATA
model
&COST
–231extensionExample
4In
the
suburban
of
a
large
city,
d
=
10
km,
hte
=
200
m,
hre
=2
m
,
carrier
frequency
of
900
MHz,
using
HATA’
smodelfind
the
path
loss.Indoor
propagation
modelsFeature
of
Indoor
Radio
ChannelThe
distances
covered
are
much
smaller,
and
the
variabilityof
the
environment
is
much
greater
for
a
much
smallerrangeof
T-R
separation
distances.
It
has
been
observed
thatpropagation
within
buildings
is
strongly
influenced
byspecific
features
such
as
the
layout
of
the
building,
theconstruction
materials,
and
the
building
type.Indoor
radio
propagation
is
dominated
by
the
samemechanisms
as
outdoor:
reflection,
diffraction,
and
scattering.However,
conditions
are
much
more
variable.Path
attenuation
factorsDistance
LossesPartition
Losses
in
the
same
floorPartition
Losses
between
Floors(floor
attenuationfactors,
FAF)Log-distance
Path
LossModelIn
door
path
loss
has
been
shown
by
many
researchersto
obey
the
distance
power
lawWhere
the
value
of
n
depends
on
the
surroundings
andbuilding
type,and
X
represents
a
normal
randomvariable
in
dB
having
a
standard
deviation
of
sigma.
Thisis
identical
in
form
to
thelog-normal
shadowing
model
ofoutdoor
path
attenuation
model.Attenuation
Factor
ModelWhere
nSF
represents
the
exponent
value
for
the
“same
floor”measurement. The
path
loss
on
a
different
floor
can
bepredicted
by
adding
an
appropriate
value
of
FAFSignal
Penetration
into
buildingsRF
penetration
has
been
found
to
be
a
function
of
frequency
aswell
as
height
within
the
buildingMeasurements
showed
that
penetration
loss
decreases
withincreasing
frequency.
Specifically,
penetration
attenuationvalues
of
16.4dB,
11.6dB,and
7.6dB
were
measured
on
theground
floor
of
a
building
at
frequencies
of
441MHz,896.5MHz,
and
1400Mhz,respectly.Results
showed
that
building
penetration
loss
decreased
at
arateof
1.9dB
per
floor
from
the
ground
level
up
to
the
fifteenth
floorand
then
began
increasing
above
the
fifteenfloor.Ray
Tracing
and
Site
Specific
ModelingIn
recent
years,
the
computational
and
visualization
capabilities
of
computers
haveaccelerated
rapidly.
New
methods
for
predicting
radio
signal
coverage
involve
theuse
of
Site
Specific
(SISP)
propagation
models
and
graphical
informationsystem(GIS)
database.
SISP
models
support
ray
tracing
as
a
means
ofdeterministicallymodeling
any
indoor
or
outdoor
propagation
environment.
Through
the
use
ofbuilding
databases,
which
may
be
drawn
or
digitized
using
standardgraphicalsoftware
packages,
wireless
system
designers
are
able
to
include
accuraterepresentations
of
building
and
terrain
features.ExercisesIf
a
transmitter
produces
50W
of
power,
express
the
transmit
power
inunits
of
(a)dBm,
and
(b)
dBW.
If
50
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