1) generalized RT weight
广义RT重量
1.
A definition of generalized RT weights of binary nonlinear code is given,and basic properties of the generalized weights are derived.
定义了二元非线性码的广义RT重量,该广义重量的基本性质已经得到。
2) RT weight
RT重量
1.
A definition of generalized RT weights of binary nonlinear code is given,and basic properties of the generalized weights are derived.
定义了二元非线性码的广义RT重量,该广义重量的基本性质已经得到。
3) generalized Hamming weights
广义Hamming重量
1.
Generalized Hamming weights for MDS Cods;
最大距离可分码(MDS码)的广义Hamming重量
2.
The upper and lower bound of generalized Hamming weights of q-ary linear codes;
q元线性码广义Hamming重量的上下限函数
3.
According the definition of the generalized Hamming weights, the relation between the Cartesian product codes and old codes C1,C2 is analyzed,give out the generalized Hamming weight s the expression for the C1,C2,then we can give the generalized Hamming weight s expression for the cartesian product.
根据广义Hamming重量的定义,分析了笛卡尔积码与旧码C1、C2的广义Hamming重量的关系,给出C1、C2的广义Hamming重量的表达式,则可给出笛卡尔积码广义Hamming重量的表达式。
5) generalized Hamming weight
广义汉明重量
1.
The generalized Hamming weights introduced by Wei have been shown to be fundamental descriptive parameters of a linear block code.
Wei(1991)提出的广义汉明重量概念已显示是线性分组码的一种基本描述参数。
2.
To obtain the generalized Hamming weights is a basic problem in coding theory, the results of generalized hamming weights of Hermite curve is well-know.
求广义汉明重量是编码理论的一个基本问题,Hermite曲线上的代数几何码的广义汉明重量已为人们所熟知。
6) generalized hamming weights
广义汉明重量
1.
In this paper, we consider the cases on algebraic-geometric codes (geometric Goppa codes) from algebraic curves y q+y=x q t+1 over finite field F q 2t , and provide an upper bound on their generalized Hamming weights.
考虑了一类关于有限域Fq2t 上的代数曲线yq+ y=xqt+1上的代数几何码 (几何Goppa码 )的广义汉明重量分析 ,它是厄米特码 (当t =1时 )的广义汉明重量的一个推广 ;提供了这类码的广义汉明重量的上界 ,同时给出了第二级的广义汉明重量在整数m在区间 qt+1+ q≤m ≤n - qt+1+ q+ 1上的准确值 (m是决定这些码的维数的一个参数 ) ,并且进一步提出了一些更加广阔的问题让人思考 。
补充资料：广义
范围较宽的定义（跟‘狭义’相对）：～的杂文也可以包括小品文在内。
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