相互关系被更好地理解,输出被更为详细地度量,过程管理是前摄的,且结果在性质上是可预测的。
The relationships are better understood, output is measured with a greater level of detail, the process is managed proactively, and the outcomes are qualitatively predictable.
拓展你自己成为必要,同时乐意去被测试,如此你可以安全地度量这份成就的性质和程度。
Stretching yourself becomes necessary as well as a willingness to be tested that you can safely measure the nature and extent of the achievement.
本文对度量空间上拓扑传递的连续半流,研究了其敏感依赖性及周期点集的拓扑性质。
In this paper, we study the sensitivity and the topological property of periodic points for topologically transitive semi-flows on a metric space.
研究核函数的几何度量和几何性质,并给出核函数选择(核选择)的建议。
The geometric measures and properties of the kernel functions were studied and some Suggestions about the selection of kernel functions were presented.
周围氧化剂浓度、温度量级、燃料性质参数是保持恒定的。
Such parameters as ambient oxidizer concentration, temperature level, and fuel identity are held constant.
提出了上粗糙测度、下粗糙测度与粗糙测度的概念,给出了它们的一些性质,为粗糙集合提供了一种新的度量方式。
This paper presents the concepts of upper rough measure, lower rough measure and rough measure, and gives their some properties.
另外,本文分析了血管影像的形态差分性质,得到了关于血管影像的最大形态差分度量。
Besides, the paper has analyzed the morphology difference property of angiogram and obtained a measure for angiogram: maximum morphology difference.
本文在完备的度量空间中给出了一类顺序映射的不动点及其性质。
This paper presents fixed points of a kind of Sequential mapping and its properties.
本文论述了集合上的度量、度量空间的性质、度量拓扑、可度量化空间、完备度量空间、及一阶电路中的度量空间。
The measurement in set theory, the properties of Metric Space, measurement Topology, Measurable Space, Perfect Metric Space and its application in first order circuit are explored in this paper.
对一般拓扑中的有限补空间的基本性质进行讨论,并给出对称度量空间的应用。
This paper discusses some basic properties of finite complement Spaces in general topology and gives its application in symmetric Spaces.
本文给出了衡量模糊图连通性的三个度量:模糊连通度、模糊边连通度与模糊核度及其相关的性质。
In this paper, three measure of the connectedness of a fuzzy graph: fuzzy connectivity, fuzzy edge connectivity, fuzzy nuclearity and their properties are presented.
然后总结了这些几何度量的性质,并进行了数学证明;
Then the properties of these geometric measures were summarized and the mathematical proofs were finished.
在第二章中,我们讨论紧致度量空间上连续自映射的可链点集的性质,特别是链回归点的可链点集的性质。
In Chapter Two, we discuss properties of the set of chainable points of a continuous self-map fon an impact metric space, especially those of chain recurrent points.
本文给出紧致度量空间逐点伪轨跟踪性质的定义,该定义是伪轨跟踪性质定义的推广。
In this paper, the pointwise pseudo-orbit tracing property is defined on a compact metric space, and it is a generalization of pseudo-orbit tracing property.
本文围绕量子纠缠的度量、性质和纠缠的转换进行了研究。
This dissertation does a research in the measure of quantum entanglement, its property and entanglement transformation.
讨论了其中的一些集合理论性质,并对输出类别的模糊粗糙性给出了距离度量和熵度量两种模糊度量方法。
Some properties of set theory of the proposed approach are discussed. The ambiguity with a given output class is estimated with two methods of the distance measure and the entropy measure.
完备度量空间上迭代函数系统的不变集性质及测度的维数是分形几何研究的主要对象。
The property of the invariant set and measure's dimension of the IFS are main objects in the studying of fractal geometry.
本文在以上研究工作的基础上,进一步探讨粗糙模糊性度量方法及基本性质。
In this paper, based on the above research works, we further study Rough fuzzy measurement methods.
本文利用等腰正交的性质和相关理论研究R~2空间上的度量椭圆的结构和性质及与等腰正交有关的几何常数。
By the theories of isosceles orthogonality, the properties and structure of metric ellipses in R~2and the geometry constants associated with isosceles orthogonality are studied in this paper.
首先,介绍了操作风险的性质、特点、分类和国际上通行的度量方法。
This paper studies the risk of domestic commercial banks, and it is consisted of five chapters.
该度量的提出及其性质的研究有利于粗糙关系数据库的知识发现及数据查询的研究,并且进一步扩大了粗糙关系数据库的研究领域。
The introduction of approximate theory of rough functional dependency will accelerate the development of knowledge discovery for rough relational database and extend its research field.
该度量的提出及其性质的研究有利于粗糙关系数据库的知识发现及数据查询的研究,并且进一步扩大了粗糙关系数据库的研究领域。
The introduction of approximate theory of rough functional dependency will accelerate the development of knowledge discovery for rough relational database and extend its research field.
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