Coverage Planning
From Link Budget to Site Count
The core of coverage planning is solving the link budget for the maximum allowable path loss (MAPL), then inverting a propagation model to convert that loss into a serviceable distance. The link budget accounts for transmit power, antenna gains, feeder and connector losses, and every margin that protects the link against real-world impairments: log-normal shadowing (the fade margin), building or vehicle penetration, body loss, and an interference margin that reflects loading from neighboring cells. A 3.5 GHz 5G mid-band macro site with 60 dBm EIRP, minus 100 dBm receiver sensitivity, 20 dB indoor penetration, and an 8 dB fade margin yields an MAPL near 132 dB, which the 3GPP Urban Macro model maps to a roughly 300 to 400 m radius in dense urban clutter.
Coverage is only half the problem. Each cell also has a finite capacity set by spectrum, modulation, and the number of sectors, so the planner computes both a coverage-limited radius and a capacity-limited radius and adopts the smaller of the two as the design inter-site distance. In dense urban deployments capacity usually dominates, packing sites closer than coverage alone would require; in rural macro deployments coverage dominates, and sites are spaced as far as the MAPL allows. The frequency band drives this tension sharply: sub-GHz bands propagate far but carry little capacity, while millimeter-wave bands carry enormous capacity over very short, line-of-sight-dependent ranges.
Modern planning tools replace hand calculations with terrain databases, clutter morphology layers, and ray-tracing engines, then calibrate model parameters against drive-test or crowd-sourced measurements. The empirical formulas below remain essential for sanity checks, first-pass site counts, and understanding why a predicted plot looks the way it does.
Governing Equations
MAPL = PEIRP − SRX + GRX − (Mfade + Lpen + Lbody + Mint) dB
Free-Space Path Loss (LOS reference):
FSPL = 20·log10(dkm) + 20·log10(fMHz) + 32.44 dB
Okumura-Hata (urban, 150 to 1500 MHz):
L = 69.55 + 26.16·log10(f) − 13.82·log10(hb) − a(hm) + (44.9 − 6.55·log10(hb))·log10(d)
Edge Fade Margin (log-normal shadowing):
Mfade ≈ σ × Q−1(1 − Pedge) (e.g. σ = 8 dB, Pedge = 95% → M ≈ 13 dB)
PEIRP = effective isotropic radiated power, SRX = receiver sensitivity, GRX = receive antenna gain, hb/hm = base/mobile antenna heights (m), d = distance (km), f = frequency (MHz), σ = shadowing standard deviation.
Propagation Models for Coverage Prediction
| Model | Frequency Range | Environment | Inputs | Typical Use |
|---|---|---|---|---|
| Free-Space (FSPL) | Any | Clear LOS | d, f | Microwave backhaul, satellite |
| Okumura-Hata | 150 to 1500 MHz | Urban / suburban / rural | d, f, hb, hm | Legacy 2G/3G macro |
| COST 231 Hata | 1500 to 2000 MHz | Urban / suburban | d, f, hb, hm | GSM 1800, early UMTS |
| 3GPP UMa / UMi | 0.5 to 100 GHz | Urban macro / micro | d, f, LOS/NLOS, σ | 4G/5G system design |
| Close-In (CI) / ABG | > 6 GHz | mmWave urban | d, f, PLE, measured fit | 5G mmWave, fixed wireless |
| Ray-tracing | Any | Site-specific 3D | Building geometry, materials | Final dense-urban design |
Frequently Asked Questions
How do you calculate cell radius from a coverage planning link budget?
Solve the link budget for maximum allowable path loss (MAPL = EIRP − receiver sensitivity + receive antenna gain − the sum of margins), then invert the propagation model for distance. A 3.5 GHz 5G site with 60 dBm EIRP, minus 100 dBm sensitivity, 8 dB fade margin, and 20 dB penetration gives roughly 132 dB MAPL, which 3GPP UMa NLOS maps to a 300 to 400 m radius in dense urban areas. The final radius is the smaller of this coverage-limited value and the capacity-limited value.
What coverage probability and fade margin should I design to?
Cellular networks typically target 90 to 95% area coverage probability at the cell edge. The required fade margin follows from the shadowing standard deviation (6 to 10 dB urban) and the Q-function; for 95% edge coverage with 8 dB shadowing the margin is about 1.64σ ≈ 13 dB, though area-versus-edge integration over the cell often shaves 2 to 4 dB off the edge requirement. Public-safety and mission-critical systems push to 97 to 99%, needing larger margins or denser sites.
Which propagation model should I use at different frequencies?
Use FSPL only for clear line-of-sight links. Below 2 GHz, Okumura-Hata and COST 231 give fast macro estimates. For 4G/5G, the 3GPP UMa, UMi, and RMa models span 0.5 to 100 GHz with LOS/NLOS branches. Above 6 GHz, measurement-calibrated close-in (CI) and ABG models handle mmWave, where rain and oxygen absorption near 60 GHz matter. For final dense-urban design, ray-tracing tuned to drive-test data replaces empirical formulas.