| LINEAR COMPLEXITY AND THE MINIMAL POLYNOMIAL OF LINEAR RECURRING SEQUENCES OVER Z/(m) |
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| 作者姓名： | 戴宗铎 黄民强 |
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| 作者单位： | Graduate School USTC，Academia Sinica，Beijing 100039，China，Institute of Systems Science，Academia Sinica，Beijing 100080，China |
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| 摘 要： | In this note we discuss the annihilating properties of sequences over Z/(m).Byconsidering the linear complexity and the annihilator structure,we derive the uniqueness conditionfor the minimal polynomial,and some related results of decimation sequences.
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LINEAR COMPLEXITY AND THE MINIMAL POLYNOMIAL OF LINEAR RECURRING SEQUENCES OVER Z/(m) |
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| Dai Zongduo.LINEAR COMPLEXITY AND THE MINIMAL POLYNOMIAL OF LINEAR RECURRING SEQUENCES OVER Z/(m)[J].Journal of Systems Science and Complexity,1991(1). |
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| Authors: | Dai Zongduo |
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| Abstract: | In this note we discuss the annihilating properties of sequences over Z/(m).By
considering the linear complexity and the annihilator structure,we derive the uniqueness condition
for the minimal polynomial,and some related results of decimation sequences. |
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| Keywords: | Linear complexity over Z/(m) uniqueness of minimal polynomial |
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