维数
- 名dimension;dimensionality;order of dimension
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分形图维数在CAD中的应用
The Application of the Dimension of the Fractal Figure to CAD
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-维数,得到了SF.P.降低m,降低f。
Reduce F , m and f. P. - dimension .
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在此基础上,得到维数与Red、热释放率及1次风流量等燃烧控制因子的依变关系,并讨论了湍流火焰分维结构的内在机理。
The mechanism of fractal nature in turbulent flame structure is also discussed .
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药量和距离对盒维数拟合直线方程参数b的影响明显,且其关系与场地衰减指数α对爆破地震波峰值强度的作用相近。
The effects of explosive charge and the measurement distance on the parameter b are obvious .
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薄型PVC材料断裂痕迹分形维数的研究
The Study of Fractal Dimensions of Crack in Thin PVC Slice
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Logistic映射中奇怪吸引子的盒维数计算
Calculation of the Box Dimension of the Strange Attractor in Logistic MAP
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非退化扩散过程象集和图集的Packing维数
Packing Dimension of Image Set and Graph Set of a Nondegenerate Diffusion Process
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但在3维GIS等遮蔽关系的应用领域中,空间对象的维数是多样的。
But in 3D GIS or other occlusion relation applied area , the dimensions of objects are multiple .
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Fractal几何与维数
Fractal geometry and dimension
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得到了标度指数x和z作为空间维数d和相关指数ρ的函数。
The scaling exponent χ and dynamic exponent z are obtained as functions of spatial dimension d and roughening exponent ρ .
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复多项式的Julia集的Hausdorff维数
Hausdorff Dimension for the Julia Sets in Complex Polynomials
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位势理论在估计Hausdorff维数中的应用
An Application of Potential Theory in Estimating the Hausdorff Dimension
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图G的零维数是指图G的谱中0特征值的重数,记为η(G)。
The nullity of a graph G with order n is the multiplicity of the eigenvalue zero in its spectrum , denoted by η( G ) .
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对交换Gr凝聚环上的Gr有限表现维数作了研究,把若干经典的结果推广到分次环和分次模上。
P. dim of Commutative Gr-coherent Rings and some classical results are generalized .
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交错跳跃函数之例外集的Hausdorff维数
Hausdorff dimension of exceptional set of alternatively jumping function
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广义Hamming重量、维数/长度轮廓与其应用
Generalized Hamming Weight , Dimension / Length Profile , and Their Applications
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研究结果表明,最大Lyapunov指数对应的尺度较大,对气泡的行为更为敏感,关联维数和K熵的尺度较小,其变化趋势与乳化相有更好的对应关系。
The research shows the lyapunov exponent is more sensitive to the phase of bubble , the lager scale of the pressure fluctuation signal .
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利用VISUALBASIC(简称VB)完成了基于Windows平台的分形维数计算程序的设计,并以直线、矩形、康托尘、科赫曲线等分形图形对其进行了检验。
Programming of the fractal dimension based on Windows platform can be done using Visual Basic and Validated by means of lines , rectangles , Cantor Dust and Koch Curve .
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高维空间中代数流形上多项式空间的维数与Lagrange插值适定结点组的构造
The Dimension of Polynomial Space and the Construction of Properly Posed Set of Nodes for Lagrange Interpolation on Algebraic Manifold
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将SAR图像的特点与分形理论相结合,提出了一种新的基于区域自选的多尺度分形维数边缘检测方法。
With the combination of SAR image features and fractal theory , a new method of edge detection by calculating the fractal dimension multiscalely is proposed .
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通过对图像各个子图的改进不规则分形维数的计算,得到各个子图的指标函数J曲线;
By the calculation of the fractal dimension of each sub-image , the J plot of sub-images is made as a goal function .
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建立了分形模型来模拟水泥浆体的空间结构,在此基础上推导出了孔体积分形维数D和孔隙率P、孔径分布的关系式;
A fractal model is established to simulate the spatial structure of concrete slurry , and a formula that describes the relationship among the fractal dimension D , the porosity P and the pore distribution is deduced .
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一类Cantor集的盒维数
Box-counting Dimension on a Class of Cantor Sets
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根据CT对原状土柱各断面的扫描图像,得到了各断面土壤大孔隙的分形维数,为进一步研究土壤大孔隙的水力性质奠定了基础。
This study obtain fractal dimension of macropore in every section base on the scanning images of undisturbed soil by CT . It establishes the base for further study the hydraulic characteristics of macropores .
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针对传统网格法手工计算分维数的不足之处,引入了GIS技术,详细介绍了GIS在网格分维计算中的具体应用方法。
Traditional box-counting method to calculate fractal dimension is far from perfection , so this paper introduces GIS and presents the specific application methods of GIS in calculating fractal dimension in details .
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Jacobi形式空间的维数公式
Dimension Formula for Jacobi Forms
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在再生解析Hilbert空间上,我们将可迁代数问题约化成对不变图子空间的纤维维数的计算。
On re-producing analytic Hilbert spaces , we reduce the transitive algebra problem to the calculus of fiber dimension of invariant graph subspaces .
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Sine-Gordon方程的全局吸引子的维数估计
Estimate of dimension of the global attractor for sine-Gordon equation
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进一步,对于一般的Moran测度,我们在一定的限制条件下计算了其Lq维数。
Further , we compute the Lq dimension of a kind of general Moran measure .
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我们用非晶结构的位形(信息)熵与信息维数随压力变化的标度关系S1((?))CC(?)
The relation between the configuration ( information ) entropy and the information dimensionality in amorphous structure could be used to prove our present conclusion .