Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  study the transmission of a memoryless bivariate Gaussian source over an average-por-constrained one-to-two Gaussian broadcast channel. The transmitter observes the source and describes it to the two receivers by means of an average-por-constrained signal. Each receiver observes the transmitted signal corrupted by a different additive white Gaussian noise and wishes to estimate the source component intended for it: Receiver 1 wishes to estimate the first source component and Receiver 2 wishes to estimate the second. Our interest is in the pairs of expected squared-error distortions that are simultaneously achievable at the two receivers.  prove that an uncoded transmission scheme that sends a linear combination of the source components achieves the optimal por-versus-distortion trade-off whenever the signal-to-noise ratio is below a certain threshold. The threshold is a function of the source correlation and the distortion at the receiver with the aker noise.
['Shraga I. Bross', 'Amos Lapidoth', 'Stephan Tinguely']
I am writing a research paper on a idea Broadcasting Correlated Gaussians
[{"from": "human", "value": "I am writing a research paper on a idea Broadcasting Correlated Gaussians"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  study the transmission of a memoryless bivariate Gaussian source over an average-por-constrained one-to-two Gaussian broadcast channel. The transmitter observes the source and describes it to the two receivers by means of an average-por-constrained signal. Each receiver observes the transmitted signal corrupted by a different additive white Gaussian noise and wishes to estimate the source component intended for it: Receiver 1 wishes to estimate the first source component and Receiver 2 wishes to estimate the second. Our interest is in the pairs of expected squared-error distortions that are simultaneously achievable at the two receivers.  prove that an uncoded transmission scheme that sends a linear combination of the source components achieves the optimal por-versus-distortion trade-off whenever the signal-to-noise ratio is below a certain threshold. The threshold is a function of the source correlation and the distortion at the receiver with the aker noise."}]