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parameter group
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  参数群
     Usiing this parameter group (σ-3s, σ-3b, E1, E2, Et), mechanics and wear behaviours of the steels (deformation, fracture etc.) in the scratch process were studied.
     利用力学参数群[σ-3s、σ-3b、E_1、E_2、E_t]来描述犁削过程中材料的变形、断裂等力学行为。
短句来源
     The parameter group anticipating model of waste pyrolysis was established.
     运用因次分析、相似准则和BP神经网络理论建立了固体废弃物热解的参数群预测模型。
短句来源
     PARAMETER GROUP OF NEURAL NETWORK ANTICIPATING MODEL OF SOLID WASTE PYROLYSIS
     固体废弃物热解产物的参数群神经网络预测模型
短句来源
     From the definition of the admission transform and admission single parameter group,it's investigated the relation between first order obvious differential equation and integral factor , this result provides more broad method for seeking the integral.
     通过对许可变换,许可单参数群的定义,研究了一阶显式微分方程的许可群与积分因子的关系,为求方程积分因子提供了更为广泛的方法.
短句来源
     It is proved that for any group G there is a corresponding"intrinsic group" G which is the generalization of the second parameter group in the'Lie group. Group G and G are commutable and anti-isomorphic.
     对任一群G可以引入一个对应的内禀群G,G和G对易且反同构,它是李群中第二参数群的推广。
短句来源
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  参数组
     wm-1 and independent real parameter groupλ1,λ2, .
     wm-1以及互相独立的实参数组λ1,λ2, .
短句来源
     λm-1 , this article proves the integral representation formula of smooth fumctions on bounded domain in Cn . This formula can be regarded as the extension formula of the well-known formulas of holomorpic function in the case of smooth functions. By suitable selecting the vector function group and parameter group, one can obtain the integral representation of smooth function in various domains.
     λm-1证明了Cn空间有界域上光滑函数的积分表示公式,这个公式可以看为全纯域上著名积分公式在光滑函数上的拓广,通过适当选择其中的向量函数组和参数组可以得到Cn空间各种有界域上的积分表示公式。
短句来源
     The quantitative evaluation method for tank gun with indicative parameter (group) is further explored based on the original article titled"Discussion of Evaluation Method for Tank Gun". Its significance is described,rules for parameter selection discussed with particular indicative parameter group set for evaluation of tank gun. Operating procedure is summarised with a demonstration example.
     在原“关于对坦克炮评价方法的讨论”一文的基础上,进一步探讨了以示性参数(组)对坦克炮的量化评价方法,阐述了示性参数(组)评价法的意义、探讨了参数选择原则,具体设置了坦克炮评价示性参数组,归纳了操作方法,对该评价方法向火力系统范围的扩展使用等问题作了讨论。
短句来源
  “parameter group”译为未确定词的双语例句
     With the method of Hildebrand Solubility Parameter, Group Parameter andutilization δ_d, δ_p, δ_n, of solvent and solute to describe exchang energy density(~(ij)A).
     用Hildebrand溶解度参数和基团参数法,交换能量密度(~(ij)A)用溶剂和溶质的δ_d,δ_p,δ_h描述。
短句来源
     When Pd/C catalyst was in its active middle-term,the TA product quality was relatively stable,the optimum process parameter group was A_1B_3.Verification and application of them on practicle production was carried out.
     在Pd/C催化剂活性中期 ,TA产品质量相对稳定的前提下的最佳工艺参数的组合是A1 B3,并对他们进行了验证和实际生产中运用
短句来源
     The evaluation scores of left main stem? left upper lobe and left apex-posterior segmental 3D images were of no difference between 3mm/3mm and 1.5mm/1.5mm scanning parameter group,but their scores were all higher than that of 3D images of 6mm/6mm scanning group with statistic significance.
     3mm/3mm层厚/间隔和1.5mm/1.5mm层厚/间隔扫描组的左主、左上叶、左尖后段支气管三维重建图像的评分间均无显著差异 ,而其积分均高于6mm/6mm层厚/间隔扫描组 ,有统计学意义。
短句来源
     Firstly, the detection parameter is studied when the TSC-1M-4 metal magnetic memory device is used in the weld detection. It is the best detection parameter group that Ho set as ON, S set as 1mm and b set as 15mm.
     首先,本文对TSC-1M-4型金属磁记忆检测设备用于焊接检测时采用的检测参数进行了研究,确定了Ho选择为ON、S选择为1mm、b选择为15mm是适合焊接质量检测最佳检测参数组合。
短句来源
     In order to reduce many working hours of statistical calculation and tolerances analyses , we appled Fuzzy Eclectic Evaluation to the Taguchi Robust Design of the beams shaped like I and found out its best parameter group directly.
     本文将模糊综合评判应用于Ⅰ型截面梁三次设计中,直接求出了参数的最佳组合,以减少许多统计计算和方差分析工作量。
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  parameter group
It is shown that under certain conditions such a semigroup can be extended to a strongly continuous two-parameter group of unitary operators in a larger Hilbert space.
      
A complete description is obtained for an infinitesimal operator of a one-parameter group of isometric operators constructed for a dynamical system with the image of trajectories in a region with piecewise-smooth boundary.
      
A lorentzian manifold with a one-parameter group of homotheties which has a closed isotropic orbit
      
Trajectories of a dynamical system determined by a one-parameter group of conformal mappings of R3
      
There exists a one-parameter subgroup {gt} (-∞>amp;lt;t>amp;lt;+∞) of the group G, such that G/D is a distal minimal set under the operation on its one-parameter group {gt}:[Figure not available: see fulltext.]
      
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In this paper we consider only the dynamical systems on an orientable closed 2-manifold M, i.e.an additive one-parameter group of mapping f:(where t is a real parameter) of M onto itself, Only the dynamical limiting set on M is investigated. If the dynamical system defined on M has enumerable singular points, then the dynamical limiting set Ω will belong to one of the following cases: (i) Ω is a singular point; (ii) Ω is a closed characteristic; (iii)Ω is the limiting set of a sequence of boundaries...

In this paper we consider only the dynamical systems on an orientable closed 2-manifold M, i.e.an additive one-parameter group of mapping f:(where t is a real parameter) of M onto itself, Only the dynamical limiting set on M is investigated. If the dynamical system defined on M has enumerable singular points, then the dynamical limiting set Ω will belong to one of the following cases: (i) Ω is a singular point; (ii) Ω is a closed characteristic; (iii)Ω is the limiting set of a sequence of boundaries of ring domains in a plane. (iv)Ω has non-dmerable characteristics, of which there are only enumerable characteristics whose dynamical limit is a singular point. For the last mentioned case,Ω is a quasi-minimum set. (The set m is called a quasi-minimum set if for any point q ∈ m (provided that such a point exists) Ωq or Aq has an ordinary point then m=f(q,I), where f (q, I) is the characteristic passing through the point q, and Ωq, Aq are the positive and the negative dynamical limicting sets of f (q, I) respectively.)

这篇文章讨论二维定向闭流形上动力极限集的结构,所得的结果,可简单地叙述如下: 设在二维定向闭流形M上定义了动力体系,p为M上任一点,过p的轨线记为γ(p),γ(p)的正的动力级限集记为Ωp,那末Ωp的结构如下: 1、或者Ωp为一奇异点, 2、或者Ωp为关闭特征曲线, 3、或者Ωp为平面上一列环状区域边界的极限,这时Ωp只有可列条轨线,其中任何轨线,它的两端注入奇异点。 4、或者Ωp含有不可列条轨线,其中只有可列条轨线,它的动力极限点为奇异点,这时Ωp为拟极小集,拟极小集的定义可参考本文§1。 5、对非定向二维闭流形上极限集的结构,是类似的。

It is proved that for any group G there is a corresponding"intrinsic group" G which is the generalization of the second parameter group in the'Lie group. Group G and G are commutable and anti-isomorphic. The eigenvalues of CSCO (Complete set of Commuting Operators) of the subgroup chain G(S) of G can be used to label the different IR bases whose behavior is exactly the same under the operation of group G. The eigenfunctions of CSCO-Ⅲ constitute the G(?) G(S) and G(?)G(S) IR bases. The...

It is proved that for any group G there is a corresponding"intrinsic group" G which is the generalization of the second parameter group in the'Lie group. Group G and G are commutable and anti-isomorphic. The eigenvalues of CSCO (Complete set of Commuting Operators) of the subgroup chain G(S) of G can be used to label the different IR bases whose behavior is exactly the same under the operation of group G. The eigenfunctions of CSCO-Ⅲ constitute the G(?) G(S) and G(?)G(S) IR bases. The eigenfunctions of CSCO-Ⅲ in the space of functions on the group are the complex conjugate of the IR matrix elements of group G. As an example, the decomposition of the regular representation of the permutation group S_3 and S_4 is treated.

对任一群G可以引入一个对应的内禀群G,G和G对易且反同构,它是李群中第二参数群的推广。内禀群G的子群链G(S)的完备算符集G(S)的本征值可用来区分在群G作用下变换性质完全相同的不可约基。第三类完备算符集K=(C,C(S),C(S))的本征函数构成G(?)G(S)和G(?)G(S)分类基。K在群上函数空间的本征函数就是群G不可约矩阵元的复共轭。作为例子,处理了置换群S_3和S_4的正则表示的完全分介。

It is proved that for any group G there is a corresponding“intrinsic group” G which is the generalization of the second parameter group in the Lie group. Group G and G are commutable and anti-isomorphic.The eigenvalues of CSCO (Complete set of Commuting Operators)of the subgroup chain G(S)of G can be used to label the different IR bases whose behavior is exactly the same under the operation of group G.The eigenfunctions of CSCO—Ⅲ constitute the G() G(S)and G()G(S)IR bases.The eigenfunctions...

It is proved that for any group G there is a corresponding“intrinsic group” G which is the generalization of the second parameter group in the Lie group. Group G and G are commutable and anti-isomorphic.The eigenvalues of CSCO (Complete set of Commuting Operators)of the subgroup chain G(S)of G can be used to label the different IR bases whose behavior is exactly the same under the operation of group G.The eigenfunctions of CSCO—Ⅲ constitute the G() G(S)and G()G(S)IR bases.The eigenfunctions of CSCO—Ⅲ in the space of functions on the group are the complex conjugate of the IR matrix elements of group G.As an example,the decomposition of the regular representation of the permutation group S_3 and S_4 is treated.

对任一群G可以引入一个对应的内禀群,和G对易且反同构,它是李群中第二参数群的推广。内禀群的子群链(S)的完备算符集(S)的本征值可用来区分在群G作用下变换性质完全相同的不可约基。第三类完备算符集K=(C,C(S),(S))的本征函数构成GG(S)和(S)分类基.K在群上函数空间的本征函数就是群G不可约矩阵元的复共轭。作为例子,处理了置换群S_3和S_4的正则表示的完全分介。

 
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