Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  propose a new cellular network model that captures both strong repulsion and no correlation beten base stations. The base station locations are modeled as the superposition of two independent stationary point processes: a random shifted grid with intensity $ \lambda_g $ for the repulsive base stations and an independent Poisson point process with intensity $ \lambda_p $ for the uncorrelated base stations. Assuming that users are associated with base stations that provide the strongest average receive signal por,  obtain the probability that a typical user is associated with either a repulsive base station or an uncorrelated base station. Assuming Rayleigh fading channels,  derive the expression for the coverage probability of the typical user. The following three observations can be made. First, the association and coverage probability of the typical user are fully characterized by two system parameters: the intensity ratio $ \rho_\lambda $ and the transmit por ratio $ \eta$. Second, in user association, a bias toward the repulsive base stations exists. Finally, the coverage expression is a monotonically increasing function with respect to the number of repulsive base stations, or the inverse of the intensity ratio $ \rho_\lambda^{-1} $.
['Chang-Sik Choi', 'Jae Oh Woo', 'Jeffrey G. Andrews']
I am writing a research paper on a idea Modeling a Spatially Correlated Cellular Network with Strong Repulsion
[{"from": "human", "value": "I am writing a research paper on a idea Modeling a Spatially Correlated Cellular Network with Strong Repulsion"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  propose a new cellular network model that captures both strong repulsion and no correlation beten base stations. The base station locations are modeled as the superposition of two independent stationary point processes: a random shifted grid with intensity $ \\lambda_g $ for the repulsive base stations and an independent Poisson point process with intensity $ \\lambda_p $ for the uncorrelated base stations. Assuming that users are associated with base stations that provide the strongest average receive signal por,  obtain the probability that a typical user is associated with either a repulsive base station or an uncorrelated base station. Assuming Rayleigh fading channels,  derive the expression for the coverage probability of the typical user. The following three observations can be made. First, the association and coverage probability of the typical user are fully characterized by two system parameters: the intensity ratio $ \\rho_\\lambda $ and the transmit por ratio $ \\eta$. Second, in user association, a bias toward the repulsive base stations exists. Finally, the coverage expression is a monotonically increasing function with respect to the number of repulsive base stations, or the inverse of the intensity ratio $ \\rho_\\lambda^{-1} $."}]