Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Recently, Chung et al. gave a general method to construct frequency-hopping sequence set (FHS set) with low-hit-zone (LHZ FHS set) by the Cartesian product. In their paper, Theorems 5 and 8 claim that  k  FHS sets whose maximum periodic Hamming correlation is 0 at the origin result in an LHZ FHS set based on the Cartesian product, and Proposition 4 presented an upper bound of the maximum periodic Hamming correlation of FHSs. Hover, their statements are imperfect or incorrect. ,  give counterexamples and make corrections to them. Furthermore, based on the Cartesian product,  construct two classes of LHZ FHS sets with optimal maximum periodic partial Hamming correlation property. It is shown that new FHS sets are optimal by the maximum periodic partial Hamming correlation bound of LHZ FHS set.
['Changyuan Wang', 'Daiyuan Peng', 'Hongyu Han', 'Limengnan Zhou']
I am writing a research paper on a idea New sets of low-hit-zone frequency-hopping sequence with optimal maximum periodic partial Hamming correlation
[{"from": "human", "value": "I am writing a research paper on a idea New sets of low-hit-zone frequency-hopping sequence with optimal maximum periodic partial Hamming correlation"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Recently, Chung et al. gave a general method to construct frequency-hopping sequence set (FHS set) with low-hit-zone (LHZ FHS set) by the Cartesian product. In their paper, Theorems 5 and 8 claim that  k  FHS sets whose maximum periodic Hamming correlation is 0 at the origin result in an LHZ FHS set based on the Cartesian product, and Proposition 4 presented an upper bound of the maximum periodic Hamming correlation of FHSs. Hover, their statements are imperfect or incorrect. ,  give counterexamples and make corrections to them. Furthermore, based on the Cartesian product,  construct two classes of LHZ FHS sets with optimal maximum periodic partial Hamming correlation property. It is shown that new FHS sets are optimal by the maximum periodic partial Hamming correlation bound of LHZ FHS set."}]