King Fahd University of Petroleum & Minerals Computer Engineering Dept

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King Fahd University of Petroleum & Minerals Computer Engineering Dept COE 543 Mobile and Wireless Networks Term 0 Dr. Ashraf S. Hasan Mahmoud Rm -148-3 Ext. 174 Email: ashraf@ccse.kfupm.edu.sa 4//003 Dr. Ashraf S. Hasan Mahmoud 1 Lecture Contents 1. 4//003 Dr. Ashraf S. Hasan Mahmoud

RF propagation Free Space: Two-Ray Model: Pr λ = GtGr P 4πd (one line-of-sight ray and the other is ground reflected wave) General Power-Distance relation: t Pr = GtGr P t hbhm d P r = P 0 d α Range for α with respect to different environments 4//003 Dr. Ashraf S. Hasan Mahmoud 3 RF propagation - Shadowing Zero-mean normal r.v: f ( x) x exp σ = πσ db db σ db is a function of the propagation environment typical value ~ 8 db 1 Fade Margin (F σ ): When computing signal coverage a margin of power dbs are added to compensate for the slow fading parameter 4//003 Dr. Ashraf S. Hasan Mahmoud 4

RF propagation Shadowing () Problem: For a Gaussian variable X with mean m and standard deviation of s, what is the probability that X exceeds F? Solution: Prob[X > F] = Prob[ (X-m)/ σ > (F-m)/ σ] = Prob[X σ > F σ ] where X σ is the zero-mean Gaussian r.v. with unity standard deviation. Pr[ 1 t Xσ > Fσ ] = e Fσ π which is tabulated as Q(F σ ) One can also use the erfc as well: since erfc is defined as dt therefore, Q(F σ ) = 0.5Xerfc(F σ /sqrt()), erfc( x) = π x e t dt 4//003 Dr. Ashraf S. Hasan Mahmoud 5 Example: Fade Margin Calculation Solution: Let the local mean = M, Therefore, the overall signal level, S = M + X where X is a normal r.v. specifying the shadowing process (i.e. X ~ N(0, σ=8 db) Note that Prob[S< M] = Prob[S>M] = 0.5 It is desired to add a fade margin F such that Prob[M-X+F>M] = 0.95, or Prob[X > F] = 0.05, or Prob[X/σ > F/σ] = 0.05 0.05 = 0.5 erfc((f/σ)/sqrt()) F/σ = 1.163Xsqrt() F = 13.16 db Probability 0.5 0.45 0.4 0.35 0.3 0.5 0. 0.15 0.1 0.05 Shadowing Component - sigma = 8 db Area = 95% Area = 5% 0-40 -30-0 -10 0 10 0 30 40 signal level db 4//003 Dr. Ashraf S. Hasan Mahmoud 6

RF propagation Models Okumura-Hata (Macrocellular) COST-31 (Macrocellular) JTC (Macrocellular) Microcellular Picocellular (indoor) ITC Picocellular (indoor) Femtocellular (indoor) d < 0 km f c < 1500 khz PCS range (f c =1800 000 MHz) PCS range f c ~ 1800 MHz 100 m ~ few kilometers d bk = 4h b h m /(1000) km H = h b avg building height h m = avg building height h m L p = L 0 + nf + 10αlog(d) 30 m ~ 100 m Takes # of floors into account L p = L 0 + L f( n) + 10αlog(d) L p = L 0 + 10αlog(d) d = ~ 10 s m 4//003 Dr. Ashraf S. Hasan Mahmoud 7 Short Term (Rayleigh) Fading For P 0 is the mean power received at the mobile, the distribution of the received signal envelope (random variable because of multipath) r is given by r r f ( r) = exp P0 P0 The instantaneous power, r, is distributed as in f ( p) = 1 P p exp P0 0 where the mean received power is P 0 4//003 Dr. Ashraf S. Hasan Mahmoud 8

Doppler Effect Explain the Doppler effect? v f cos( θ ) eff eff c fd = fm cos( θ ) = = = λ λ c where f m = v/λ = maximum value of Doppler v eff is the effective velocity f c is the carrier frequency θ is the path angle Instantaneous Doppler Maximum Doppler Doppler Distribution v v 4//003 Dr. Ashraf S. Hasan Mahmoud 9 Delay Spread Explain the delay spread cause? How does it effect the communication system? RMS delay spread How to compute? And what is its indication? Typical RMS values for different environments? Coherence bandwidth how is it related to delay spread? 4//003 Dr. Ashraf S. Hasan Mahmoud 10

Mitigation Methods Issue Shadow fading Fast fading Multipath delay spread Performance Affected Received signal strength Bit error rate Packet error rate ISI and irreducible error rates Mitigation Techniques Fade margin Increase transmit power or decrease cell size Error control coding Interleaving, Frequency hopping, Diversity Equalization, DS-spread spectrum, OFDM, Directional antennas 4//003 Dr. Ashraf S. Hasan Mahmoud 11 Example 1: Problem.8 [Pahlavan]: The modulation technique used in the existing AMPS is analog FM. The transmission bandwidth is 30 khz per channel and the maximum transmitted power from a mobile use is 3 W. The acceptable quality of the input SNR is 18 db, and the background noise in the bandwidth of the system is -10 dbm (10 db below the 1mW reference power). In the cellular operation we may assume the strength of the signal drops 30 db for the first meter of distance from the transmitter antenna and 40 db per decade of distance for distances beyond 1 meter. a. What is the maximum distance between the mobile station and the base station at which we have an acceptable quality of signal? b. Repeat (a) for digital cellular systems for which the acceptable SNR is 14 db 4//003 Dr. Ashraf S. Hasan Mahmoud 1

Example 1: cont d Solution: (a) Maximum distance for an SNR of 18 db. The transmitter power is P t = 10log( 3W / 1 mw )= 34.8 dbm The minimum acceptable received power is P rmin = -10 dbm + 18 db = -10 dbm The maximum allowable path loss is Lp max = Pt Pr min = 34.8 dbm - (-10 dbm) = 136.8 db The path loss model based on 30 db in the first meter and 40 db per decade of distance is L p 30 40 L p = 30 + 40log( d ) so that d = 10 and L pmx 30 40 dmax = 10 = 10 136.8 30 40 = 468 m 4//003 Dr. Ashraf S. Hasan Mahmoud 13 Example 1: cont d Solution: (a) Power Axis If received power falls in this region i.e. SNR 18 db acceptable link quality transmit level 34.8 dbm (3 Watts or 3000 mw) L pmax = 136.8 db If received power falls in this region i.e. SNR < 18 db unacceptable link quality System SNR = 18 db noise level -10 dbm (63.1X10-1 mw) -10dBm (10-1 mw) 4//003 Dr. Ashraf S. Hasan Mahmoud 14

Example 1: cont d Solution: (b) Maximum distance for an SNR of 14 db. The transmitter power is P t = 10log( 3W / 1 mw )= 34.8 dbm The minimum acceptable received power is P rmin = -10 dbm + 14 db = -106 dbm The maximum allowable path loss is Lp max = Pt Pr min = 34.8 dbm - (-106 dbm) = 140.8 db The path loss model based on 30 db in the first meter and 40 db per decade of distance is L p 30 40 L p = 30 + 40log( d ) so that d = 10 and L pmx 30 40 dmax = 10 = 10 140.8 30 40 = 589 m 4//003 Dr. Ashraf S. Hasan Mahmoud 15 Example 1: cont d Solution: (b) Power Axis If received power falls in this region i.e. SNR 14 db acceptable link quality transmit level 34.8 dbm (3 Watts or 3000 mw) L pmax = 140.8 db If received power falls in this region i.e. SNR < 14 db unacceptable link quality System SNR = 14 db noise level -10 dbm (63.1X10-1 mw) {for part (a)} -106 dbm (5.1X10-1 mw) -10dBm (10-1 mw) 4//003 Dr. Ashraf S. Hasan Mahmoud 16

Cellular Concept Why do we do frequency reuse? Reuse distance relation with cell radius: D = 3N R N = i + j + ij i, j = 0,1,,3,... Downlink SIR considering 1 st tier and using α omni-direction antennas: S 1 q = = 6 I α 6 ( q) How would it looklike for sectorized antennas? k = 1 4//003 Dr. Ashraf S. Hasan Mahmoud 17 Capacity Expansion Techniques Use of Directional Antennas (refer to previous slides) Cell Splitting Lee s Mircocell Method Overlaid Cells Use of Smart Antennas 4//003 Dr. Ashraf S. Hasan Mahmoud 18

Problem 5.4 Problem: We have an installed cellular system with 100 sites, a frequency reuse factor of N = 1 and 500 overall two-channels: a) Give the # of channels per cell, total # of channels available to the service provider, and the minimum carrier-to-interference (C/I) of the system in db b) To expand the network we decide to create an underlay-overly system where the new system uses a frequency reuse of K = 3. Give the number of channels assigned to inner and outer cells to keep a uniform density traffic over the entire coverage area 4//003 Dr. Ashraf S. Hasan Mahmoud 19 Problem 5.4 cont d Solution: a) # of channels per cell = 500 / 1 = 41 Total # of channels available for provider = 41X100 = 4100 channels Minimum C/I for K = 1: SIR or CIR = q 4 /6 = [sqrt(3x1)]4/6 = 16 = 3.3 db 4//003 Dr. Ashraf S. Hasan Mahmoud 0

Problem 5.4 cont d Solution: b) Underlay network with K = 1 overlay network with K = 3 D 0 /R 0 = sqrt(3x1) = 6 = D 1 /R 1 D 1 = 3XR 0 (see figure) 3R 0 /R 1 = 6 or R 0 = XR 1 A 0 = 4XA 1, or A 1 = 0.5 A 0 If N is # of total channels 3(0.5N)+1(0.75N) = 500 N = 51.3 Therefore, For inner cells: 0.5N = 1 channels For outer cells: 0.75N = 38 channels D 1 D 0 4//003 Dr. Ashraf S. Hasan Mahmoud 1 TDMA Capacity Problem Consider the following parameters for the following nd generation IS-54 network: - Total BW = 1.5 MHz (for uplink another 1.5 is allocated for the downlink) - Required SIR for proper operation = 18 db - Path loss exponent = 4 - No of antenna sectors at the cell sites = 3 - Carrier spacing = 30 khz - TDMA frame = 3 slots per carrier a) Compute the maximum number of voice channels per sector provided by such network. b) If a typical mobile subscriber attempts a call every two hours with a mean call holding time of 3 minutes, how many subscribers in a cell area can be accommodated for a blocking rate of %. Use the attached Erlang-B curves for offered traffic versus blocking rate for different values of c. c) Calculate the network efficiency interms of carried erlangs / Hz 4//003 Dr. Ashraf S. Hasan Mahmoud

TDMA Capacity Solution a) We know that SIR = 1/(SXq α ) and q = sqrt(3k) K = 1/3 X [6/S X SIR] /α For SIR = 18 db or 63.1, S = 3, K = 3.7 ~ 4 1.5 MHz 1.5X1000/30 = 41.6 carrier / cell 41.6 / 3 sectors = 13.8 carrier / sector No of voice channels per sector = 13.8 X 3 = 41.6 b) λ i = 1 / 10 call/minutes, 1/µ = 3 min/call Traffic offered per subscriber (ρ i ) = λ i /µ =0.05 Erlangs The overall offered traffic = ρ total = No of subs X ρ i For % blocking at the SECTOR with c = 41 Offered load (from tables) = 31.9 Erlangs No of subs = 31.9/0.05 = 176 sub / sector, or No of subs = 176 X 3 = 388 subs / cell No of subs = 388 X 4 = 1531 subs for the 1.5 MHz 4//003 Dr. Ashraf S. Hasan Mahmoud 3 TDMA Capacity Solution c) Carrier traffic per sector = 31.9 X (1-%) = 31.3 Erlangs Carrier traffic per network = 31.3XSXK = 375.1 Erlangs Efficiency = 375.1 Erlangs / 1.5 MHz = 0.3 Erlagns/Hz 4//003 Dr. Ashraf S. Hasan Mahmoud 4