- 更多网络例句与线性映射的秩相关的网络例句 [注：此内容来源于网络，仅供参考]
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This paper researches linear maps preserving orthogonality,obtains the linear maps preserving othrogonality,it is either a rank -declining or rank -keeping map or a map with nilpotent element in its codomain.
利用分块成向量的方法证明了MnMn(F为域F上所有n×n矩阵构成的乘法半群上的n×n拟正交矩阵组至多含有n个矩阵，利用方程组的解的理论证明了Mn中与给定矩阵A构成两两拟正交矩阵组的矩阵个数不超过n-Rank+1，从而得到Mn上保持拟正交性的线性映射φ要么是降秩的或者保秩的映射，要么φ的值域中含有幂零元。
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We discuss the completely tr-rank nonincreasing linear maps on finite vN algebras and prove that a unital self-adjoint and surjective linear map on finite vN algebras is completely tr-rank preserving if and only if it is a spatial 〓-automorphism that leaves the central elements fixed.
我们刻画了有限vN代数上完全迹秩不增的线性映射；也证明了有限vN代数上保单位元的自伴线性满射完全保迹秩当且仅当它是空间〓-自同构且限制到中心上是恒等映射。
- 更多网络解释与线性映射的秩相关的网络解释 [注：此内容来源于网络，仅供参考]
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kernel of a linear mapping：线性映射的核
线性映射|linear mapping | 线性映射的核|kernel of a linear mapping | 线性映射的秩|rank of a linear mapping
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transpose of a linear map：线性映射的转置
线性映射的秩|rank of a linear mapping | 线性映射的转置|transpose of a linear map | 线性元|linear element
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linear mapping order：线性映射的秩
linear mapping 线性映射 | linear mapping order 线性映射的秩 | linear mapping scalar product 线性映射的标量乘积
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linear mapping scalar product：线性映射的标量乘积
linear mapping order 线性映射的秩 | linear mapping scalar product 线性映射的标量乘积 | linear model 线性模型
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rank function：等级函数
rank correlation coefficient 等级相关系数 | rank function 等级函数 | rank of linear mapping 线性映射的秩
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rank of linear mapping：线性映射的秩
rank function 等级函数 | rank of linear mapping 线性映射的秩 | rank of matrix 阵的秩
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rank of a linear mapping：线性映射的秩
线性映射的核|kernel of a linear mapping | 线性映射的秩|rank of a linear mapping | 线性映射的转置|transpose of a linear map
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rank of matrix：阵的秩
rank of linear mapping 线性映射的秩 | rank of matrix 阵的秩 | rankine cycle 兰金循环
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rank of a linear mapping：线性映射的秩
线性映射的核||kernel of a linear mapping | 线性映射的秩||rank of a linear mapping | 线性映射的转置||transpose of a linear map
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kernel of a linear mapping：线性映射的核
线性映射||linear mapping | 线性映射的核||kernel of a linear mapping | 线性映射的秩||rank of a linear mapping