Optimal Placemen t of Base Stations in Wireless Indo or T - - PDF document

optimal placemen t of base stations in wireless indo or t
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Optimal Placemen t of Base Stations in Wireless Indo or T - - PDF document

Optimal Placemen t of Base Stations in Wireless Indo or T elecomm unication Thom F r uh wirth LudwigMaximiliansUniv ersit y Munic h frueh wirinformatikunim uenc hende h


slide-1
SLIDE 1 Optimal Placemen t
  • f
Base Stations in Wireless Indo
  • r
T elecomm unication
  • Thom
F r
  • uh
wirth LudwigMaximiliansUniv ersit y Munic h frueh wirinformatikunim uenc hende h ttpwwwinformatikunim uenc hendefrueh wir P ascal Brisset Ecole Nationale de lAviation Civile P ascalBrissetrec herc heenacfr Octob er
  • W
  • rk
w as done while at ECR C Munic h German y
slide-2
SLIDE 2 Remarks ABSTRA CT Planning
  • f
lo cal wireless comm unication net w
  • rks
is ab
  • ut
installing base stations small radio transmitters to pro vide wireless devices with strong enough signals POPULAR is an adv anced industrial protot yp e that allo ws to compute the minimal n um b er
  • f
base stations and their lo cation giv en a blueprin t
  • f
the installation site and information ab
  • ut
the materials used for w alls and ceilings It do es so b y sim ulating the propagation
  • f
radiow a v es using ra y tracing and b y subsequen t
  • ptimization
  • f
the n um b er
  • f
base stations needed to co v er the whole building T aking adv an tage
  • f
stateoftheart tec hniques for programmable applicationorien ted constrain t solving POPULAR is among the rst practical to
  • ls
that can
  • ptimally
plan wireless comm unication net w
  • rks
slide-3
SLIDE 3 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Wireless T elecomm unication
  • Reac
hable ev erywhere
  • Flexible
  • no
cabling
  • Impro
v ed qualit y and securit y ECR C Siemens ICL Bull Siemens Priv ate Net w
  • rks
Siemens Researc h and Dev elopmen t R WTH Aac hen Comm unication Net w
  • rks
Dept
  • Indo
  • r
digital telecomm unication
  • Need
sender stations
  • Ha
v e to plan their lo cation
slide-4
SLIDE 4 Remarks Pro ject leader Aac hen Prof Dr W alk e Hr Humann
  • Mill
Email addresses
  • Mill
F ax mac hines
  • Mill
Mobile phones
  • W
estern Europ e
  • Mill
wireless phones Ger man y
  • Mill
Flexible
  • no
cabling required Impro v ed transmis sion qualit y and securit y
  • Propagation
  • f
radio w a v es inside buildings T
  • da
y
  • the
n um b er and p
  • sitioning
  • f
base stations is estimated b y an exp erienced sales p erson W as Op en Problem
  • W
  • rldwide
rst together with A TT WISE
  • IEEE
Exp ert Magazine USA Best Application in T elecomm unications
  • Winner
T elecom Application Con test
  • f
T elecom Italia at CP Conference
slide-5
SLIDE 5 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C The Challenge Optimal placemen t
  • f
senders
  • Complete
co v erage
  • f
site
  • Minimal
n um b er
  • f
senders

BS BS BS PABX PSTN

slide-6
SLIDE 6 Remarks Propagation
  • f
radio w a v es inside buildings Curren t systems are cellular in that a base station sender transmitter con trols the links to the trancei v ers A radio cell is the space that is co v ered b y a sin gle base station F
  • r
buildings m ulticellular systems are required b ecause w alls and
  • rs
absorb part
  • f
the radio signal
slide-7
SLIDE 7 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Radio W a v e Propagation Radio signal suers from
  • atten
uation w eak ening due to distance
  • shado
wing absorption through
  • bstacles
  • m
ultipath propagation due to reection P ath loss w alls at m and m log scale

30 40 50 60 70 80 90 100 110 1 2 3 4 5 6 7 8 9 10 15 20 25 30 path loss / dB distance / m 38 dB 107 dB

slide-8
SLIDE 8 Remarks The mo del is based
  • n
the p
  • w
er balance
  • f
wireless transmission It com bines a distance dep enden t term with correction factors for extra path loss due to
  • rs
and w alls
  • f
the building in the propagation path T
  • tak
e reection and m ultipath eects in to ac coun t a fading r eserve fade margin is in tro duced W e also extended the mo del to tak e the directional ef fect
  • f
an an tenna in to accoun t since an tennas do not b eam with the same energy in ev ery direction
slide-9
SLIDE 9 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C The Constrain t Approac h
  • Sim
ulation
  • Mo
delling
  • f
site W alls Materials
  • Propagation
  • f
radio w a v es ra y tracing
  • Optimization
  • Constrain
t solving in tersection
  • f
radio cells
  • Searc
h try equating senders
  • Optimization
branc h and b
  • und
slide-10
SLIDE 10 No Remarks
slide-11
SLIDE 11 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Sim ulation
  • f
Radio W a v e Propagation Ra y T racing

Sender (xs,ys,zs)

Floor2 Floor1

Pfad (xf,yf,zf) (xw,yw,zw) Wall Wall

slide-12
SLIDE 12 Remarks Ra y tracing sim ulates the propagation
  • f
radio w a v es through the w alls and ceilings
  • f
the building T
  • get
to the p
  • in
t
  • f
minimal sensitivit y ie maxi mal p ermissible path loss eac h path m ust b e follo w ed through the whole building The v alues
  • f
an tenna atten uation in the direction
  • f
the path the path loss due to the distance and the insertion losses due to in tersections
  • f
the path with w alls and
  • rs
are added up to the maximal p ermis sible path loss
slide-13
SLIDE 13 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C T est P
  • in
t Grid Co v ers the site

step

step/x

H1 H1 1,7m test point H2 H2

step/x

slide-14
SLIDE 14 Remarks In the sim ulation phase the c haracteristics
  • f
the building are computed using
  • f
test p
  • in
ts Eac h test p
  • in
t represen ts a p
  • ssible
receiv er p
  • sition
The test p
  • in
ts are placed
  • n
a dimensional grid inside the v
  • lume
that should b e co v ered F
  • r
eac h test p
  • in
t the space where a base station can b e put to co v er the test p
  • in
t the radio cell is calculated The end p
  • in
ts resulting from ra y tracing are used to describ e the h ull
  • f
the radio cell If the test grid is sucien tly small sev eral p er squaremeter w e can exp ect that if t w
  • neigh
b
  • uring
test p
  • in
ts are co v ered the space in b et w een
  • hence
the whole building
  • can
also b e co v ered
slide-15
SLIDE 15 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Radio Cells Mo dern Monks Monastery
slide-16
SLIDE 16 Remarks Note that the radio cell will usually b e a rather
  • ddshap
ed
  • b
ject since the receiv ed p
  • w
er ma y exhi bit discon tin uities b ecause
  • f
tin y c hanges in the lo ca tion
  • suc
h as a mo v e around the corner
slide-17
SLIDE 17 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Constrain t Solv er In tersection
  • f
radio cells
  • Sender
in rectangle notempty
  • S
in ABCD
  • AC
BD intersection
  • S
in ABCD S in ABCD
  • A
  • maxAA
B
  • maxBB
C
  • minCC
D
  • minDD
S in ABCD
slide-18
SLIDE 18 Remarks F
  • r
eac h
  • f
the resulting radio cells a constrain t is set up that there m ust b e a lo cation
  • f
a base station geometrically sp eaking a p
  • in
t somewhere in that space Then w e try to nd lo cations that are in as man y cells at the same time as p
  • ssible
This means that a base station at
  • ne
  • f
these lo cations will co v er sev eral test p
  • in
ts at
  • nce
Th us the p
  • ssible
lo cations are constrained to b e in the in tersections
  • f
the cells co v ered In a rst attempt restricted to t w
  • dimensions
w e appro ximated a cell b y a single rectangle The D co
  • rdinates
are
  • f
the form XY rectangles are
  • r
thogonal to the co
  • rdinate
system and are represen ted b y a pair comp
  • sed
  • f
their left lo w er and righ t up p er corner co
  • rdinates
F
  • r
eac h cell simply a cons train t insideSender Rectangle is imp
  • sed
whe re Sender refers to a p
  • in
t that m ust b e inside the Rectangle The rst rule named not empty sa ys that the constrain t S in ABCD is
  • nly
v alid if also the condition ACBD is fullled so that the rectangle has a nonempt y area The intersect rule sa ys that if a base station lo cation S is constrained b y t w
  • inside
constrain ts to b e in t w
  • rectangles
at
  • nce
w e can replace these t w
  • constrain
ts b y a single inside cons train t whose rectangle is computed as the in tersection
  • f
the t w
  • initial
rectangles
slide-19
SLIDE 19
  • Extend
to union
  • f
geometric
  • bjects
empty
  • S
in nil
  • false
intersection
  • S
in L S in L
  • intersectallL
L L S in L intersectallL L L
  • setofRchooseR
L chooseR L intersectoneRRR L chooseXconsYL XY
  • chooseXL
  • Prolog
Search labeling
  • try
equating senders equatesendersnil true equatesendersconsSL chooseSL
  • true
equatesendersL
  • Branch
and Bound
  • ptimization
in Prolog bbCML constraintsCS maxsenderSM equatesendersS numbersendersSN bbCNL
  • LS
slide-20
SLIDE 20 Remarks It to
  • k
just
  • min
utes to extend this solv er so that it w
  • rks
with union
  • f
rectangles that can describ e the cell more accurately
  • actually
to an y desired degree
  • f
precision The union corresp
  • nds
to a disjunctiv e cons train t
  • f
the form insideSR
  • r
insideSR
  • r
  • r
insideSRn whic h is more compactly im plemen ted as insideSRR Rn
  • The
subse quen t lifting to
  • dimensions
just amoun ted to adding a third co
  • rdinate
and co de analogous to the
  • ne
for the
  • ther
dimensions T
  • compute
a solution after w e ha v e set up all the in constrain ts w e try to equate as man y base sta tions as p
  • ssible
Equating base stations causes the intersect rule to re with the constrain ts asso ciated with the base stations As a result
  • f
this lab eling pro cedure a base sta tions lo cation will b e constrained more and more and th us the intersect rule will b e applied again and again un til the rectangle b ecomes v ery small and nally em pt y
  • Then
the not empty rule applies causes failure and so initiates c hronological bac ktrac king that will lead to another c hoice A rst solution is computed in this w a y
  • Next
to minimize the n um b er
  • f
base stations w e use a br anch andb
  • und
metho d It consists in rep eatedly searc hing for a solution with a smaller n um b er
  • f
base stations un til the minimal n um b er is found
slide-21
SLIDE 21 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Complete Co v erage
  • f
Monastery
slide-22
SLIDE 22 Remarks The result
  • f
co v ering a mediev al monastery is sho wn where four base stations are needed If more than
  • ne
base station co v ers a region it is attributed to the base station that pro vides the strongest signal
slide-23
SLIDE 23 Thom F r
  • uh
wirth
  • LMU
P ascal Brisset
  • ENA
C Conclusions Constrain t programming with CHR pro v ed to b e
  • rapid
protot yp e a few manmon ths eort
  • expressiv
e ev erything in CLP
  • including
ra y tracing and a graphical user in terface
  • exible
from single rectangles to union
  • f
rectangles from D to D within min utes
  • extensible
restricting senders to b e
  • n
w alls
  • nly
  • just
another constrain t
  • n
eac h sender
  • ecien
t for a t ypical
  • ce
building
  • ptimal
placemen t is found within a few min utes
slide-24
SLIDE 24 Remarks F
  • r
a t ypical
  • ce
building an
  • ptimal
placemen t is found b y POPULAR within a few min utes This is impressiv e since ev erything including ra y tracing and a graphical user in terface w as implemen ted in a CLP language The CLP co de is just ab
  • ut
  • lines
with more than half
  • f
it for graphics and user in ter face The
  • v
erall qualit y
  • f
the placemen ts pro duced is comparable to that
  • f
a h uman exp ert The preci sion is inuenced b y the underlying path loss mo del with its the fading reserv e the n um b er
  • f
ra ys used in the sim ulation and the appro ximation
  • f
radio cells b y unions
  • f
rectangles While w e w
  • rk
ed
  • n
POPULAR without kno wing from eac h
  • ther
WiSE uses an adaptation
  • f
the Nelder Mead direct searc h metho d that
  • ptimizes
the p ercen tage
  • f
the building co v ered Ab
  • ut
  • lines
  • f
C WiSE has b een paten ted and is in commercial use b y Lucen t T ec hnologies since
  • to
plan their DEFINI TY Wireless Business System
  • PWT
slide-25
SLIDE 25 Constrain t Programming with Constrain t Handling Rules Optimal Placemen t
  • f
Senders for digital wireless T elecomm unication IEEE Exp ert Magazine USA Best Application in T elecomm unications
  • Winner
T elecom Application Con test
  • f
T elecom Italia at CP Conference
slide-26
SLIDE 26 Remarks The result
  • f
co v ering a mediev al monastery is sho wn where four base stations are needed If more than
  • ne
base station co v ers a region it is attributed to the base station that pro vides the strongest signal