A17.19.1 Description of the model
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Scenario | LOS/NLOS | Path Loss [dB] | Shadow fading std [dB] | Applicability ranges and default values [m] |
Urban Macro (C2) | LOS | PLC2-LOS= PL1, 10 m≤d≤dBP'PL2, dBP'≤d≤5 km , (see Note 1) |
| hMS=1.5 |
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| PL1=Alog10d+B+Clog10fc5 | σSF=4 |
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| PL2=13.47+40log10d-14.0log10hBS'-14.0log10hMS'+6.0log10fc5 | σSF=6 |
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| NLOS | PLC2-NLOS=44.9-6.55log10hBSlog10d+34.46+5.83log10hBS+23log10fc5 | σSF=8 | hBS=25 |
Suburban Macro (C1) | LOS | PLC1-LOS= PL1, 30 m≤d≤dBPPL2, dBP≤d≤5 km , (see Note 2) |
| hBS=25 |
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| PL1=Alog10d+B+Clog10fc5 | σSF=4 |
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| PL2=11.65+40log10d-16.2log10hBS-16.2log10hMS+3.8log10fc5 | σSF=6 |
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| NLOS | PLC1-NLOS=44.9-6.55log10hBSlog10d+31.46+5.83log10hBS+23log10fc5 | σSF=8 | hBS=25 |
Rural Maro (D1) | LOS | PLD1-LOS= PL1, 10 m≤d≤dBPPL2, dBP≤d≤10 km , (see Note 2) |
| hBS=32 |
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| PL1=Alog10d+B+Clog10fc5 | σSF=4 |
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| PL2=10.5+40log10d-18.5log10hBS-18.5log10hMS+1.5log10fc5 | σSF=6 |
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| NLOS | PLD1-NLOS=25.1log10d+55.4-0.13hBS-25log10d100-0.9(hMS-1.5)+21.3log10fc5 | σSF=8 | hBS=32 |
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Scenario | LOS probability |
C2 | PLOS=min18d, 1⋅1-exp-d63+exp-d63 |
C1 | PLOS=exp-d200 |
D1 | PLOS=exp-d1000 |
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Note: System level simulations require estimates of the probability of line-of-sight. The LOS probability models are based on relatively limited data sets and/or specific assumptions and approximations regarding the location of obstacles in the direct path, and should therefore not be considered exact.
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In case the LOS probability is used, the path loss is computed as follows \[2\]:
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PLProbdB=PLOS⋅PLLOSdB+1-PLOS⋅PLNLOS\[dB\]
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where path losses in the LOS and NLOS conditions (PLLOS and PLNLOS) and the LOS probability, PLOS, for a given scenario are shown in Table A.17.19.1 and Table A.17.19.2, respectively. |
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Description | Symbol | Type | Unit | Comments |
Variation | σSF | B | dB | Variation in path loss (applies shadow fading) |
Scenario | - | S | - | Urban Macro Cell (C2), Suburban Macro Cell (C1) or Rural Macro Cell (D1) |
Line of Sight | - | S | - | Line of Sight (LOS), Non-Line of Sight (NLOS), or LOS Probabilities |
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