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The $t$-wise intersection is a useful property of a linear code due to its many applications. Recently, the second author determined the $t$-wise intersection of a relative two-weight code. By using this result and generalizing the finite projective geometry method, we will present the $t$-wise intersection of a relative three-weight code and its applications in this paper.
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참고문헌 (10)
참고문헌 신청
A. Ashikhmin / 1998 / Minimal vectors in linear codes / IEEE Trans. Inform. Theory 44(5):2010~2017
W. D. Chen / 1996 / The weight hierarchies of q-ary codes of dimension 4 / IEEE Trans. Inform. Theory 42(6):2265~2272
G. Cohen / 2003 / Intersecting codes and separating codes / Discrete Appl. Math 128(1):75~83
G. Cohen / 1985 / Linear intersecting codes / Discrete Math 56(1):35~43
G. Cohen / 2004 / Upper bounds on separating codes / IEEE Trans. Inform. Theory 50(6):1291~1295
W. D. Chen / 1996 / The weight hierarchies of q-ary codes of dimension 4 / IEEE Trans. Inform. Theory 42(6):2265~2272
G. Cohen / 2003 / Intersecting codes and separating codes / Discrete Appl. Math 128(1):75~83
G. Cohen / 1985 / Linear intersecting codes / Discrete Math 56(1):35~43
G. Cohen / 2004 / Upper bounds on separating codes / IEEE Trans. Inform. Theory 50(6):1291~1295
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