1.
Two-Weight Integral Inequalities for Conjugate A-Harmonic Tensors;
共轭A-调和张量的双权积分不等式
2.
A_1(Ω)-weighted Integral Inequalities for Conjugate A-harmonic Tensors;
共轭A-调和张量的A_1(Ω)加权积分不等式(英文)
3.
conjugated molecule and unconjugated molecule
共轭分子和非共轭分子
4.
Generalized Harmonic Conjugation Operator and Universal Teichmüller Space;
广义调和共轭算子和万有Teichmüller空间
5.
Three-dimensional Conjugate Gradients Inversion of Magnetotelluric Impedance Tensor
大地电磁张量阻抗三维共轭梯度反演研究
6.
Componentwise Complementary Cycles and Complementary Cycles in Multipartite Tournaments;
多部竞赛图中的分量共轭圈与共轭圈
7.
The Solutions to the Asymmetric Systems of Linear Equations by GMRES and the Conjugate Residual Algorithm;
求非对称线性方程组的GMRES和共轭残量法
8.
The Generalization of Vector Variational Inequalities, Open Mapping Theorem and Conjugate Formulae;
向量变分不等式，开映射定理和共轭公式的推广
9.
Study on the Effect of Dietary Manipulation on the Concentration of Conjugated Linoleic Acids of Milk Fat in Lactating Cows;
日粮调控对奶牛乳脂中共轭亚油酸含量影响的研究
10.
Studies on the Regulation of Conjugated Linoleic Acids on the COX-2 and PPARγ of Cancer Cells;
共轭亚油酸对癌细胞COX-2和PPARγ表达及调控的研究
11.
Nonmonotone Linear Searches and Their Applications in Conjugate Gradient Methods and Quasi-Newton Methods;
非单调线性搜索及其在共轭梯度法和拟牛顿法中的应用
12.
Conjugate Gradient Methods and Self-Scaling Quasi-Newton Methods for Optimization;
求解最优化问题的非线性共轭梯度法和自调比拟牛顿法
13.
The Influences of Hydrogen-Bond and π-π Cooperative Effect on Aggregating Properties of Organic π-Conjugated Oligomers
氢键和π-π协同效应对有机π-共轭齐聚物聚集行为的调控
14.
Problem of Componentwise Complementary Cycles in 2-Equilibrium Multipartite Tournaments;
2-均匀多部竞赛图的分量共轭圈问题
15.
By Liu Hong, Zhang Hai and Gu Ming
由刘红、张海和顾明共同调查完成。
16.
The spans of the conjugate beam and actual beam must be equal.
共轭梁和实际梁的跨径必须相似。
17.
Bioconversion of Linoleic Acid into Conjugated Linoleic Acid and Analysis of CLA Isomers;
共轭亚油酸的生物转化和异构体分析
18.
In this paper, by using matter element theory, a method which can transform non-concordantly conjugate system of matter elements into concordantly conjugate system of matter elements is discussed.
应用物元理论，给出了把非协调物元共轭系统转化成协调物元共轭系统的一种方法。