Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: , a por allocation scheme is proposed to maximize the number of active terminals in fading multi-user channels in which a minimum rate must be maintained for all active users. It is assumed that receivers and transmitters have perfect channel state information. Both uplink and downlink scenarios are considered and under the assumption of independent Rayleigh fading channels for different terminals, the optimal number of active terminals is asymptotically obtained as the total number of users, n, is large enough. For broadcast channels with successive interference cancellation at receivers and multiple- access channels with joint decoding at the receiver, the maximum number of active terminals is shown to be arbitrarily close to In ( P total /sigma 2 \ In n) /R min  with probability approaching one, where P total  and R min  denote total transmit por and the minimum rate respectively, and sigma 2  represents the noise variance.
['Hengameh Keshavarz', 'Liang-Liang Xie', 'Ravi R. Mazumdar']
I am writing a research paper on a idea User Capacity of Fading Multi-User Channels with a Minimum Rate Constraint
[{"from": "human", "value": "I am writing a research paper on a idea User Capacity of Fading Multi-User Channels with a Minimum Rate Constraint"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: , a por allocation scheme is proposed to maximize the number of active terminals in fading multi-user channels in which a minimum rate must be maintained for all active users. It is assumed that receivers and transmitters have perfect channel state information. Both uplink and downlink scenarios are considered and under the assumption of independent Rayleigh fading channels for different terminals, the optimal number of active terminals is asymptotically obtained as the total number of users, n, is large enough. For broadcast channels with successive interference cancellation at receivers and multiple- access channels with joint decoding at the receiver, the maximum number of active terminals is shown to be arbitrarily close to In ( P total /sigma 2 \\ In n) /R min  with probability approaching one, where P total  and R min  denote total transmit por and the minimum rate respectively, and sigma 2  represents the noise variance."}]