BSides Seattle 2024 - Stopping Ethan Hunt From Taking Your Data.pptx
Cellular Network-HATA model & Receiver Noise.pdf
1. OUTDOOR PROPAGATION MODEL
Several models have been developed to accurately model the received signal strength in
practical wireless scenario
In mobile communication system radio transmission often takes place over irregular terrain
So for estimation the Path Loss we consider terrain profile, which may vary from simple
curved earth profile to a highly mountainous profile also consider the presence of trees,
buildings & other obstacles.
A number of propagation models are available to predict path loss over irregular terrain.
Some of the models which are commonly used for outdoor propagation model are
1. Longly-Rice Model
2. Durkin’s Model-A case study
3. Okumura Model
4. Hata Model
5. PCS Extenssion to Hata Model
2. HATA MODEL
The HATA Model [HAT90] is imperical formulation of graphical Path Loss data provided by
Okumura model
Is valid from 150MHz to 1500 MHz
Hata represents the urban area propagation loss
Where,
fc - is frequency in MHz from 150MHz to 1500 MHz
- is effective transmitting (base station) antenna height( in m) from 30 m to 200m
- is effective receiving (mobile) antenna height( in m) from 1 m to 10 m
d - is the T-R separation distance (in km)
a( ) - is the correction factor for effective mobile antenna height which is the function of the size
of the coverage area
- 13.82 log - a( ) + (44.9 - 6.55 log ) logd
3. HATA MODEL
For small and medium size city , the mobile antenna correction factor is given by
To obtain the path loss in a suburban area , The standard Hata formula is modified as
a( ) - 0.7) - (1.56 - 0.8) dB
and for large city , it is given by
a( ) 1.54 – 1.1 dB for ≤ 300 MHz
a( ) 11. - 4.97 dB for ≥ 300 MHz
- 5.4
open rural + 18.33
Formulae for open rural area is modified as,
------ a
------ b
------ c
4. HATA MODEL
In Figure the simulated path loss in three types of environments are plotted
5. PCS EXTENSION TO HATA MODEL
The proposed model for path loss is
Where,
fc - 1500 MHz to 2000 MHz
- 30 m to 200m
- 1 m to 10 m
d - 1 km to 10 km
a( ) - is defined in equation a, b & c
- 13.82 log - a( ) + (44.9 - 6.55 log ) logd +
The European cooperative for scientific & technology research (EURO-COST) formed the COST-
231 working committee to develop an extended version of Hata model.
COST-231 proposed the following formulae to extend Hata’s model to 2 GHz.
0 dB for medium size city suburban areas
3 dB for metropolitan centres
=
6. RECEIVER NOISE COMPUTATION
Noise at the receiver arises due to thermal effects is known as thermal noise.
The noise Power Spectral Density (PSD) η denotes the noise power per
hertz of bandwidth. Hence, the total noise power is given as
It is very important to accurately characterize noise power to compute the signal-to-noise power
ratio at the receiver and the resulting bit-error-rate performance.
Noise power = η × B
Further, the noise power spectral density η can be derived as η = kTF
Where,
k = 1.38 × is the Boltzmann constant,
T - is the temperature in Kelvin,
F - is the noise figure.
Thus Noise Power (Thermal noise power multiplied by noise figure) Noise power = kTF × B
Noise temperature is the noise introduced by the receiver , is given as = (F-1)
(T is the room temperature)