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球映射
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  global mapping
     By global mapping of internal wall of ventricles,Purkinje fibers tree can be automatically grown on the internal wall of ventricles without human intervention.
     通过对心内膜壁的球映射 ,该算法能在心室壁上自动生成 Purkinje纤维分形树 ,不需要人工干预。
短句来源
  “球映射”译为未确定词的双语例句
     In this paper, We discuss relation between bouncing ball mapping and Taylor mapping, and prove that bouncing ball mapping for α= 1 is the same as Taylor mapping for n = 1 in the nature. Then using this result, we obtain conclutions as follow: (i) when r>2.5n , bouncing ball mapping for α= 1 has chaos behavior, (ii) when A≥4.27π , Taylor mapping for n = 1 exists chaos set with hyperbolic structure.
     本文研究了弹跳球映射和Taylor映射间的关系,指出α=1的弹跳球映射与n=1的Taylor映射在本质上是一致的,然后利用此性质推出:α=I,r>2.5π的弹跳球映射有浑沌现象,而n=1,A≥4.27π的Taylor映射其浑沌集具有双曲结构。
短句来源
     The continuity of anti-integrable trajectories for the bouncing ball map
     弹跳球映射反可积轨道的连续性
短句来源
     The reason is that only the shape aberration of the generalized ellipsoid transforming from the joint space into the operation space is included in the condition number while the volume change is not included.
     究其原因在于,条件数仅能反映将操作空间物理量广义单位球映射到关节空间物理量广义椭球时的形状畸变程度,但却不能反映两球间体积大小的变化。
短句来源
  相似匹配句对
     F-Mappings
     F映射(I)
短句来源
     Numerical Simulation of 2- D Mapping for Movement of Bouncing Ball
     弹跳运动二维映射的数值模拟
短句来源
     On K Mappings
     关于K-映射
短句来源
     Hard Alloy Sphere
     硬质合金
短句来源
     The continuity of anti-integrable trajectories for the bouncing ball map
     弹跳映射反可积轨道的连续性
短句来源
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  global mapping
The global mapping of regions with increased ice content in the ground-surface layer revealed a direct correlation with regions of polygonal terrains morphologically similar to terrestrial polygonal forms of permafrost origin.
      
These findings could reflect different functions for the global mapping and processing of optic flow field in upper and lower layers.
      
A global mapping transformation is generated for the single surface using the grouped surface connectivity.
      
A Suggestion for an Improved Vegetation Scheme for Local and Global Mapping and Monitoring
      
Potential for global mapping of development via a nightsat mission
      
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In this paper, We discuss relation between bouncing ball mapping and Taylor mapping, and prove that bouncing ball mapping for α= 1 is the same as Taylor mapping for n = 1 in the nature. Then using this result, we obtain conclutions as follow: (i) when r>2.5n , bouncing ball mapping for α= 1 has chaos behavior, (ii) when A≥4.27π , Taylor mapping for n = 1 exists chaos set with hyperbolic structure.

本文研究了弹跳球映射和Taylor映射间的关系,指出α=1的弹跳球映射与n=1的Taylor映射在本质上是一致的,然后利用此性质推出:α=I,r>2.5π的弹跳球映射有浑沌现象,而n=1,A≥4.27π的Taylor映射其浑沌集具有双曲结构。

The complexity of the distribution of Purkinje fibers in ventricles has led to great difficulty in ECG forward problem research.In this paper Purkinje conductive system is described by using the structure of fractal trees.A fractal tree growing algorithm,that satisfies to boundary condition is presented.By global mapping of internal wall of ventricles,Purkinje fibers tree can be automatically grown on the internal wall of ventricles without human intervention.

由于 Purkinje纤维在心脏心室中的复杂分布 ,它的仿真成为心电正问题研究中的一个难点。本文利用分形树结构来描述 Purkinje纤维传导系统 ,提出了满足边界条件的分形树生长算法。通过对心内膜壁的球映射 ,该算法能在心室壁上自动生成 Purkinje纤维分形树 ,不需要人工干预。

First of all,Mbius transformation and the real number form of it were introduced in the n-dimensional space.Then a mapping y of a sphere of radius r to a sphere of radius R was introduced.Under the mapping,a partial derivatives equation keeps the same form.This can be considered as the invariability of a generalized Laplace equation.Moreover,four important properties of generalized Poisson kernel on a sphere of radius r were obtained.With all these characteristic properties,it was proved that a generalized...

First of all,Mbius transformation and the real number form of it were introduced in the n-dimensional space.Then a mapping y of a sphere of radius r to a sphere of radius R was introduced.Under the mapping,a partial derivatives equation keeps the same form.This can be considered as the invariability of a generalized Laplace equation.Moreover,four important properties of generalized Poisson kernel on a sphere of radius r were obtained.With all these characteristic properties,it was proved that a generalized Poisson integral formula in a sphere of radius r satisfies all requirements,which Dirichlet problems in a sphere of radius r provides.

首先介绍一种更一般的M bius变换及其实数形式,接着引入半径为r的球变形为半径为R的球的映射.在该映射下,证明了一偏微分方程在形式上保持不变,这可看作拓广的Laplace方程不变性的证明.此外,将单位球上Poisson核的4个重要性质推广至半径为r的球上.利用拓广的Laplace方程不变性与Poisson核满足拓广的Laplace方程的特性,证明了半径为r的球上的Poisson积分公式在球内适合于拓广的Laplace方程;利用Poisson核的其它特性,证明积分结果满足一极限条件.从而完全求得半径为r的球上Dirichlet问题的解.

 
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