This is somewhat unscientific, but I am trying to determine the power levels needed to decode AM digital signals. Using my Radiosophy for indoor reception and my JVC for automobile reception, I have documented how the digital signal performs under 3 conditions: indoors, outdoors in urban environments, and ideal conditions (on the freeway away from power lines.) At my location, WLW has a signal strenght (SS) of 250 mv/m and WCKY has a SS of 50 mv/m. This translates into a digital SS of 2.5 mv/m for WLW and 0.5 mv/m for WCKY. The digital signal for WLW is robust, while futzing with the antenna is necessary for WCKY to decode. Based on this observation, a digital SS of 1.0 mv/m (i.e. 0.5 times a safety factor of 2) is needed to decode the digital signal under the most severe conditions.
On my car radio, the digital signals start failing in urban environments when the analog SS is about 5 mv/m. That translates into a digital SS of 0.05 mv/m. Again using a safety factor of 2, a digital SS of 0.1 mv/m appears to be required to decode a digital signal in noisy urban environments.
Under ideal conditions (on the freeway away from powerlines), the digital signal fails where the analog signal is about 0.5 mv/m, which translates into a digital SS of 0.005 mv/m. Hence, a digital SS of 0.01 mv/m appears to be capable of decoding a digital signal under ideal conditions.
To sum things up, a SS 1.0 mv/m is needed to reliably decode a signal under the most severe conditions encountered in a home, 0.1 mv/m is adequate in moderate conditions encountered outdoors in urban environments, and 0.01 mv/m will decode digital signals under ideal conditions.
Again, this is unscientific but hopefully gives us some insight into the power requirements for AM digital signals.
On my car radio, the digital signals start failing in urban environments when the analog SS is about 5 mv/m. That translates into a digital SS of 0.05 mv/m. Again using a safety factor of 2, a digital SS of 0.1 mv/m appears to be required to decode a digital signal in noisy urban environments.
Under ideal conditions (on the freeway away from powerlines), the digital signal fails where the analog signal is about 0.5 mv/m, which translates into a digital SS of 0.005 mv/m. Hence, a digital SS of 0.01 mv/m appears to be capable of decoding a digital signal under ideal conditions.
To sum things up, a SS 1.0 mv/m is needed to reliably decode a signal under the most severe conditions encountered in a home, 0.1 mv/m is adequate in moderate conditions encountered outdoors in urban environments, and 0.01 mv/m will decode digital signals under ideal conditions.
Again, this is unscientific but hopefully gives us some insight into the power requirements for AM digital signals.