一类新的周期为 pm＋1 qn＋1的二元广义分圆序列的线性复杂度
일류신적주기위 pm＋1 qn＋1적이원엄의분원서렬적선성복잡도
The Linear Complexity of a New Class of Generalized Cyclotomic Binary Sequences of Length pm+1 qn+1
  • 万方数据
    电子学报 전자학보
    ACTA ELECTRONICA SINICA
    2014年 5期 1009-1013 ,共5页

    柯品惠%李瑞芳%张胜元

    가품혜%리서방%장성원

    有限域%广义分圆%线性复杂度 有限域%廣義分圓%線性複雜度
    유한역%엄의분원%선성복잡도
    finite field%generalized cyclotomy%linear complexity
    提出了一类新的周期为 pm＋1 qn＋1，p和q为不同的奇素数，m和n为正整数的广义分圆序列，并计算了该序列的线性复杂度。新构造的序列具有平衡的优点。
    제출료일류신적주기위 pm＋1 qn＋1，p화q위불동적기소수，m화n위정정수적엄의분원서렬，병계산료해서렬적선성복잡도。신구조적서렬구유평형적우점。
    A new class of generalized cyclotomic binary sequence of length pm+1 qn+1 is proposed in this paper ,where p and q are distinct odd primes .The linear complexity of the proposed sequence is also determined .Furthermore ,the proposed sequence is balanced .
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