Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  consider the transmitter optimization problem in slow fading multiple-input-single-output (MISO) wiretap channel. The source transmits a secret message intended for $K$ users in the presence of $J$ non-colluding eavesdroppers, and operates under a total por constraint. The channels beten the source and all users and eavesdroppers are assumed to be slow fading, and only statistical channel state information (CSI) is known at the source. For a given code rate and secrecy rate pair of the wiretap code, denoted by $(R_{D}, R_{s})$,  define the non-outage event as the joint event of the link information rates to $K$ users be greater than or equal to $R_{D}$ and the link information rates to $J$ eavesdroppers be less than or equal to $(R_{D} - R_{s})$.  minimize the transmit por subject to the total por constraint and satisfying the probability of the non-outage event to be greater than or equal to a desired threshold $(1-\epsilon)$.
['Sanjay Vishwakarma', 'Ananthanarayanan Chockalingam']
I am writing a research paper on a idea Transmitter Optimization in Slow Fading MISO Wiretap Channel
[{"from": "human", "value": "I am writing a research paper on a idea Transmitter Optimization in Slow Fading MISO Wiretap Channel"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  consider the transmitter optimization problem in slow fading multiple-input-single-output (MISO) wiretap channel. The source transmits a secret message intended for $K$ users in the presence of $J$ non-colluding eavesdroppers, and operates under a total por constraint. The channels beten the source and all users and eavesdroppers are assumed to be slow fading, and only statistical channel state information (CSI) is known at the source. For a given code rate and secrecy rate pair of the wiretap code, denoted by $(R_{D}, R_{s})$,  define the non-outage event as the joint event of the link information rates to $K$ users be greater than or equal to $R_{D}$ and the link information rates to $J$ eavesdroppers be less than or equal to $(R_{D} - R_{s})$.  minimize the transmit por subject to the total por constraint and satisfying the probability of the non-outage event to be greater than or equal to a desired threshold $(1-\\epsilon)$."}]