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1)  dominating tree
占优树
1.
To solve the time-consuming problem of the fitness assignment in the multi-objective evolutionary algorithm, this paper proposes a novel fitness assignment—dominating tree.
为了解决多目标进化算法中适应值指派(fitness assignment)的耗时问题,提出了一种新颖的适应值指派方法——占优树
2)  xylomancy ['zailə,mænsi]
树枝占卜
3)  site preference
择优占位
1.
Influence of site preference of Al(Ga) atoms on magneto crystalline anisotropy of Gd_2Co_17 compounds;
Al(Ga)原子择优占位对Gd_2Co_(17)化合物磁晶各向异性的影响
2.
The site preference of alloy elements Fe and Ti in YCo5-based compounds with CaCu5 structure was studied by employing interatomic potentials and Modified-Blagg-Williams model.
利用多元晶体中原子择优占位MBW模型和原子间相互作用势,从原子层次对合金 元素Fe,Ti在CaCu5结构的Y-Co合金中的择优占位进行了计算研究。
3.
The crystal structures of ternary RFe_2Zn_ 20 and site preferences of quaternary RFe_2Zn_ 20-x In_ x compounds are investigated by using interatomic potentials based on the lattice inversion technique.
择优占位的结论符合实验观测,并与晶格反演势分析的结果一致。
4)  preferential occupation
择优占位
1.
The following conclusions were obtained:The uniaxial anisotropy of Sm sublattice is stronger and is the main mechanism of the total anisotropy; The preferential occupation of Y atom leads to the change of crystal structure and the influence on anisotropy is smaller.
结果表明:Sm次格子的单轴各向异性较强,对总的各向异性贡献起主导机制;Y原子的择优占位导致晶体结构的变化,而对各向异性的影响较小。
5)  convection dominated
对流占优
1.
Nonstandard element free Galerkin method for solving unsteady convection dominated problems;
求解非稳态对流占优问题的非标准无网格Galerkin方法
2.
The adaptive distribute points technique was developed to overcome the instability issues in convection dominated problems simulated by radial point interpolation method.
应用常规数值方法求解对流占优的对流扩散方程时会出现非物理的数值伪振荡现象。
3.
The numerical solution may be corrupted by non-physical oscillations when Element Free Galerkin(EFG) method is directly used to solve convection dominated problems or pure convection equation.
直接运用无网格Galerkin方法求解对流占优的非线性对流扩散方程及纯对流方程,会出现数值伪振荡现象。
6)  diagonally dominant
对角占优
1.
In this paper, some new judging criterions for M-matrices have been presented by using the double diagonally dominant matrix and generalized the concluded results in [1]~[8].
利用矩阵的双对角占优性给出了矩阵为非奇M矩阵的新判定准则,推广了已有的判定定理。
2.
In this paper,the estimates of upper bounds for the spectral radius of the iterative matrix M~(-1)N for some generalized diagonally dominant matrix M are presented.
对几类广义对角占优矩阵M,给出了迭代矩阵M~(-1)N谱半径的上界估计式,所得结果较已有结果适用于更加广泛的矩阵类。
3.
A new digital watermarking algorithm based on diagonally dominant matrix is proposed.
提出了一种基于对角占优矩阵的数字水印算法。
补充资料:占优策略均衡
占优策略:
无论其他参与者采取什么策略,某参与者的唯一的最优策略就是他的占优策略。

占优策略均衡:
由博弈中的所有参与者的占优策略组合所构成的均衡就是占优策略均衡。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条