Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  study completely irrepressible (CI) sequences. For a slot-asynchronous communication system supporting   $K$   users with such sequences, a key feature is that each user is guaranteed to be able to send out at least one contention-free packet in one common sequence period. This is a desirable property since it provides a bounded delay guarantee for medium access control (MAC) layer contention, in contrast to random access schemes. Generalizing previous studies on CI sequences,  investigate systems endod with multiple-packet reception (MPR) capability   $\gamma$  ,   $\mbox{2} \leq \gamma   . That is, a packet transmission is successful if and only if the total number of transmissions in the channel at any point in time during its transmission is less than or equal to   $\gamma$  .  investigate the minimum period   $L$   of CI sequences for MPR as   $L$   is a fundamental factor that affects the worst-case delay. The main result is that   $L$   is asymptotically upper bounded by   $\mbox{2}K^2/(\gamma-\mbox{2})$   when   $\gamma \geq \mbox{3}$  . For   $\gamma = \mbox{2}$  , the corresponding bound is   $\mbox{2}K^2$  . In contrast, the bound for the single-packet reception system   $(\gamma=\mbox{1})$   is   $\mbox{4}K^2$  . Simulation results verify our analysis and present comparative studies beten CI sequences and random access in an application of group-based detection in a wireless sensor network.
['Yijin Zhang', 'Yuan-Hsun Lo', 'Wing Shing Wong']
I am writing a research paper on a idea Completely Irrepressible Sequences for Multiple-Packet Reception
[{"from": "human", "value": "I am writing a research paper on a idea Completely Irrepressible Sequences for Multiple-Packet Reception"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  study completely irrepressible (CI) sequences. For a slot-asynchronous communication system supporting   $K$   users with such sequences, a key feature is that each user is guaranteed to be able to send out at least one contention-free packet in one common sequence period. This is a desirable property since it provides a bounded delay guarantee for medium access control (MAC) layer contention, in contrast to random access schemes. Generalizing previous studies on CI sequences,  investigate systems endod with multiple-packet reception (MPR) capability   $\\gamma$  ,   $\\mbox{2} \\leq \\gamma   . That is, a packet transmission is successful if and only if the total number of transmissions in the channel at any point in time during its transmission is less than or equal to   $\\gamma$  .  investigate the minimum period   $L$   of CI sequences for MPR as   $L$   is a fundamental factor that affects the worst-case delay. The main result is that   $L$   is asymptotically upper bounded by   $\\mbox{2}K^2/(\\gamma-\\mbox{2})$   when   $\\gamma \\geq \\mbox{3}$  . For   $\\gamma = \\mbox{2}$  , the corresponding bound is   $\\mbox{2}K^2$  . In contrast, the bound for the single-packet reception system   $(\\gamma=\\mbox{1})$   is   $\\mbox{4}K^2$  . Simulation results verify our analysis and present comparative studies beten CI sequences and random access in an application of group-based detection in a wireless sensor network."}]