- 更多网络例句与秩函数相关的网络例句 [注：此内容来源于网络，仅供参考]
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This paper gives definitions of the closure operator, interior operator and complement operator in poset matroids, of which the underlying posets have an order-reversing involution, and then studies some properties of these operators.
本文将主要研究偏序集拟阵和模糊拟阵中的这些生成运算，要点及主要内容如下：一、给出了限制和收缩作用相等的一个充要条件，显示了秩函数在研究偏序集拟阵中的重要作用。
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The study includes the fuzzy independent set, fuzzy bases, fuzzy circuits, fuzzy rank, fuzzy hyperplanes, fuzzy closure operator, fuzzy submatroid, quasi-fuzzy graph matroids, fuzzy graphic matroids, fuzzy dual matroid and so on.
研究的内容包括模糊拟阵的独立集，模糊基，模糊圈，模糊秩函数，模糊超平面，模糊闭包算子，模糊子拟阵，准模糊图拟阵，模糊图拟阵，模糊拟阵的对偶和模糊拟阵的运算等等。
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The study includes fuzzy bases, fuzzy circuits, fuzzy rank function, fuzzy hyperplanes, fuzzy closure operator, fuzzy submatrods, quasi-fuzzy graph matroid, fuzzy graphic matroids, fuzzy dual matroid and so on.
研究的内容包括模糊拟阵的模糊基，模糊圈，模糊秩函数，模糊超平面，模糊闭包算子，模糊子拟阵，准模糊图拟阵，模糊图拟阵，模糊拟阵的对偶等等。
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It is shown that for an exchange ring R, the lattice of directed convex subgroups of K〓 is isomorphic to the lattice of all stably co-finite and semiprimitive ideals of R.
作为特殊情形立得Goodearl的结果[41，定理15.20]，作为直接应用，给出了exchange环秩函数存性的一个新刻画。
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In Section 5, we use the corank function of poset matroids to investigate the relationship between a poset matroid and its dual.
在第5节，我们用偏序集拟阵的余秩函数来研究偏序集拟阵与其对偶之间的关系。
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In the last section, we characterize the combinatorial schemes in terms of rank, nullity and derivative functions.
第7节根据秩函数、零度函数和导出函数刻画了组合概型。
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Since a partially ordered set has longitudinal and lateral structures, the characterization of poset matroids by rank function is much more complicated than that of the classical matoid.
因为一个偏序集有横向与纵向的结构，因此我们用秩函数来刻画偏序集拟阵要比刻画经典拟阵要复杂得多，但还是有章可寻。
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We first prove that a directly finite exchange ring satisfying the comparability axiom has a unique rank function.
5.3证明了满足比较公理的直有限exchange存在唯一的秩函数。
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Basing on the existing theory of crisp matroids and fuzzy matroids, the paper studies mainly fuzzy rank function and fuzzy submodularity function, The main contributions of the pap...
本文在现有拟阵和模糊拟阵理论的基础上主要研究了模糊秩函数以及模糊子模函数等内容，现分述如下：(1)从传统的子模函数出发，定义了模糊子模函数。
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About the theory of the model errors, there are many theoretical problems to be solved, and many disscusional fields to be expanded and perfected.
但是测量平差中的模型误差的理论还有许多问题有待完善、扩展、深入，如函数模型可扩展到附有条件模型、概括函数模型、非线性模型；随机模型可扩展到相关、秩亏等情况；误差理论可扩展到线性近似误差。
- 更多网络解释与秩函数相关的网络解释 [注：此内容来源于网络，仅供参考]
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asymptotic behavior：渐近性态
内容涉及仿射流形间的仿射映射、关于扫除(Balayage)的最新研究、秩缩减(Rank Reduction)理论及应用、磁Schrodinger算子的热核的迹的渐近性态(Asymptotic Behavior)、导数是环的特定拟环、齐次康托尔集上的Hausdorff度量、有界函数上Szasz-Bezier
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balayage：扫除
内容涉及仿射流形间的仿射映射、关于扫除(Balayage)的最新研究、秩缩减(Rank Reduction)理论及应用、磁Schrodinger算子的热核的迹的渐近性态(Asymptotic Behavior)、导数是环的特定拟环、齐次康托尔集上的Hausdorff度量、有界函数上S
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cyclomatic number：圈数;秩数
旋转异曲线 cycloidal curve | 圈数;秩数 cyclomatic number | 循环对称函数;轮换式 cyclosymmetric function
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linear function：线性函数
线性表示,线性等价,极大线性无关组;(行空间,列空间),行秩(row rank),列秩(column rank),秩,满秩矩阵,行满秩矩阵,列满秩矩阵;线性映射(linear mapping),线性变换(linear transformation),线性函数(linear function);(零映射),(负映射),
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linear transformation：线性变换
线性表示,线性等价,极大线性无关组;(行空间,列空间),行秩(row rank),列秩(column rank),秩,满秩矩阵,行满秩矩阵,列满秩矩阵;线性映射(linear mapping),线性变换(linear transformation),线性函数(linear function);(零映射),(负映射),(矩阵的和),
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nonsingular linear transformation：非奇异线性变换;满秩线性变换
非奇异荷布(广义函数) nonsingular distribution | 非奇异线性变换;满秩线性变换 nonsingular linear transformation | 非奇异方阵;满秩方阵 nonsingular matrix
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mathieu group：马提厄群
mathieu function 马提厄函数 | mathieu group 马提厄群 | matricial rank 矩阵的秩
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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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fuzzy rank function：模糊秩函数
高级管理人员:high-rank managers | 模糊秩函数:fuzzy rank function | 安全评价等级:safety analyzing rank
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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