Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  present a simple permission-based fair stabilizing solution to the l-exclusion problem in tree networks. The l-exclusion problem is a generalization of the mutual exclusion problem where l>1 processes, instead of 1, are allod to use a shared resource (enter the critical section) simultaneously. The proposed algorithm is optimal in terms of waiting times of processes to enter critical sections, i.e., beten two entries of a process to its critical section, no other process can enter its critical section more than once after stabilization. Since our algorithm is stabilizing, it does not require initialization and withstands transient faults. The stabilization time of the algorithm is 3×h+6 rounds and the waiting time is (n−1), where h and n are the height and the size of the tree, respectively. In addition, this algorithm satisfies all the requirements of the l-exclusion problem: safety, fairness and liveness.
['Mehmet Hakan Karaata', 'Rachid Hadid']
I am writing a research paper on a idea A Stabilizing Optimal ℓ-Exclusion Algorithm
[{"from": "human", "value": "I am writing a research paper on a idea A Stabilizing Optimal \u2113-Exclusion Algorithm"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: ,  present a simple permission-based fair stabilizing solution to the l-exclusion problem in tree networks. The l-exclusion problem is a generalization of the mutual exclusion problem where l>1 processes, instead of 1, are allod to use a shared resource (enter the critical section) simultaneously. The proposed algorithm is optimal in terms of waiting times of processes to enter critical sections, i.e., beten two entries of a process to its critical section, no other process can enter its critical section more than once after stabilization. Since our algorithm is stabilizing, it does not require initialization and withstands transient faults. The stabilization time of the algorithm is 3\u00d7h+6 rounds and the waiting time is (n\u22121), where h and n are the height and the size of the tree, respectively. In addition, this algorithm satisfies all the requirements of the l-exclusion problem: safety, fairness and liveness."}]