Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The concept of a   (q,k,λ,t)      (  q  ,  k  ,  λ  ,  t  )         almost difference family (ADF for short) was introduced by Ding and Yin as a useful generalization of the concept of an almost difference set. Some results had been obtained for the existences of   (q,K,λ)      (  q  ,  K  ,  λ  )        -ADFs, where   K={k 1 ,k 2 ,…,k r }     K  =   {    k    1    ,    k    2    ,  …  ,    k    r    }         is a set of positive integers. In this note, new cyclic   (q,K,λ)      (  q  ,  K  ,  λ  )        -ADFs are obtained via cyclotomy.
['Shujuan Dang', 'Lu Qiu', 'Dianhua Wu']
I am writing a research paper on a idea New (q,K,λ)-ADFs via cyclotomy
[{"from": "human", "value": "I am writing a research paper on a idea New (q,K,\u03bb)-ADFs via cyclotomy"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: The concept of a   (q,k,\u03bb,t)      (  q  ,  k  ,  \u03bb  ,  t  )         almost difference family (ADF for short) was introduced by Ding and Yin as a useful generalization of the concept of an almost difference set. Some results had been obtained for the existences of   (q,K,\u03bb)      (  q  ,  K  ,  \u03bb  )        -ADFs, where   K={k 1 ,k 2 ,\u2026,k r }     K  =   {    k    1    ,    k    2    ,  \u2026  ,    k    r    }         is a set of positive integers. In this note, new cyclic   (q,K,\u03bb)      (  q  ,  K  ,  \u03bb  )        -ADFs are obtained via cyclotomy."}]