Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The energy-optimal scheme is found for communicating one bit over a memoryless Gaussian channel with an ideal feedback channel. It is assumed that the channel is allod to be used at most N times before decoding. The optimal coding/decoding strategy is derived by dynamic programming. It is found that feedback gives a significant performance gain and that the optimal strategies are discontinuous. It is also shown that most of the performance increase can be obtained even with a one-bit feedback channel. The optimal scheme is compared with the strategy by Kailath-Schalkwijk and is found to be significantly more effective. For the case of a diagonal MIMO channel where measurement noise variances are equal along the sub channels  also show that the problem can be reduced to the previous case of transmitting one bit over a scalar feedback channel.
['Bo Bernhardsson', 'Ather Gattami']
I am writing a research paper on a idea Communicating One Bit over a Delay Constrained Gaussian MIMO Channel with Feedback
[{"from": "human", "value": "I am writing a research paper on a idea Communicating One Bit over a Delay Constrained Gaussian MIMO Channel with Feedback"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The energy-optimal scheme is found for communicating one bit over a memoryless Gaussian channel with an ideal feedback channel. It is assumed that the channel is allod to be used at most N times before decoding. The optimal coding/decoding strategy is derived by dynamic programming. It is found that feedback gives a significant performance gain and that the optimal strategies are discontinuous. It is also shown that most of the performance increase can be obtained even with a one-bit feedback channel. The optimal scheme is compared with the strategy by Kailath-Schalkwijk and is found to be significantly more effective. For the case of a diagonal MIMO channel where measurement noise variances are equal along the sub channels  also show that the problem can be reduced to the previous case of transmitting one bit over a scalar feedback channel."}]