orthogonality rows
- orthogonality rows的基本解释
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行正交性
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- 更多 网络例句 与orthogonality rows相关的网络例句 [注：此内容来源于网络，仅供参考]
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In Chapter 2, we study Isosceles orthogonality and Pythagorean orthogonality, which are natural extensions of orthogonality in Hilbert space.
首先给出Isosceles正交性的性质，揭示了这种正交性与等距算子的密切联系。
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In Chapter 3, we discuss the other orthogonalities in in Banach space, and give some properties of them. The emphase of the chapter is to study the relations of Birkhoff orthogonality, Isosceles orthogonality and Pythagorean orthogonality, and it is proved that if one of these induces another, then the space is an inner product space.
第三章研究其它几种正交性问题，讨论Birkhoff正交性、Isosceles正交性与Pythagorean正交性之间的关系，证明了：如果这三种正交性的任一种都蕴含另一种，那么此空间就是内积空间。
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First, based on all that have been mentioned above, the geometric constant D, which was introduced to characterize the quantitative difference between Birkhoff orthogonality and isosceles orthogonality, is studied further. Moreover, attainability as well as continuity and monotony of D in two-dimensional sequence spaces are presented.
基于上述原因，本文首先在已有结论的基础上，对用以刻画等腰正交和Birkhoff正交性之间量化差异的几何常数D进行了进一步的研究，解决了D的可达性，二维序列空间中D的连续性与单调性等问题。
- 更多网络解释 与orthogonality rows相关的网络解释 [注：此内容来源于网络，仅供参考]
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orthogonality rows：行正交性
orthogonality relation 正交关系 | orthogonality rows 行正交性 | orthogonalization procedure 正交化过程