Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  considers an additive noise channel where the time-A; noise variance is a ighted sum of the squared magnitudes of the previous channel inputs plus a constant. This channel model accounts for the dependence of the intrinsic thermal noise on the data due to the heat dissipation associated with the transmission of data in electronic circuits: the data determine the transmitted signal, which in turn heats up the circuit and thus influences the por of the thermal noise. The capacity of this channel (both with and without feedback) is studied at low transmit pors and at high transmit pors. At low transmit pors, the slope of the capacity-versus-por curve at zero is computed and it is shown that the heating-up effect is beneficial. At high transmit pors, conditions are determined under which the capacity is bounded, i.e., under which the capacity does not grow to infinity as the allod average por tends to infinity.
['Tobias Koch', 'Amos Lapidoth', 'Paul-Peter Sotiriadis']
I am writing a research paper on a idea Channels That Heat Up
[{"from": "human", "value": "I am writing a research paper on a idea Channels That Heat Up"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  considers an additive noise channel where the time-A; noise variance is a ighted sum of the squared magnitudes of the previous channel inputs plus a constant. This channel model accounts for the dependence of the intrinsic thermal noise on the data due to the heat dissipation associated with the transmission of data in electronic circuits: the data determine the transmitted signal, which in turn heats up the circuit and thus influences the por of the thermal noise. The capacity of this channel (both with and without feedback) is studied at low transmit pors and at high transmit pors. At low transmit pors, the slope of the capacity-versus-por curve at zero is computed and it is shown that the heating-up effect is beneficial. At high transmit pors, conditions are determined under which the capacity is bounded, i.e., under which the capacity does not grow to infinity as the allod average por tends to infinity."}]