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1)  quantum linear group
量子线性群
1.
Let G_q denote a quantum linear group over an algebraically closed field K of characteristic sero,and(G_q)_1be the frobenius dernel of G_q In this paper,the assertion that any injective modulfor G_q has a rational G_q-module structure is proved.
G_q是特征为零的代数闭域K上的量子线性群,(G_q)、是G_q的无穷小群。
2)  linear operation group
线性算子群
1.
Based on idea of a linear operation group applied to the solution to secon order linear evolution equation,the linear operation group is developed by the generating operator of the equation popularized n order matrix and its basic characters are also proved in Banach space,which are the key to the solvability of high order linear evolution equations.
在一个线性算子群应用于二阶线性发展方程求解的思路基础上[1],归纳其中的生成算子为n阶矩阵形式,进一步提出了该生成算子的线性算子群,在巴拿赫空间中证明了这个线性算子群的基本特征,且是高阶线性发展方程求解理论的基础部分。
3)  linear operator semigroup
线性算子半群
1.
The observer design for linear neutral delay systems(NDSs)is investigated based on the spectral decom-position theory of linear operator semigroup.
针对线性中立型时滞系统,利用线性算子半群的谱分解理论进行观测器设计。
4)  linear quantum codes
线性量子码
1.
Using the relation of simple root cyclic codes and repeat root cyclic codes,the linear quantum codes that can be constructed from quaternary c.
利用单根循环码与重根循环码关系,确定出所有能由短码长的四元循环码构造的线性量子码。
5)  linearized quantization
线性量子化
6)  non linear sub cluster statistical theory
非线性群子统计理论
1.
In this paper, the phase separation in equilibrium state has been discussed with the non linear sub cluster statistical theory.
从统计热力学的角度出发,应用非线性群子统计理论,对高分子合金体系平衡态相分离行为进行了理论研究,建立了二元高分子合金体系的非线性群子统计模型,推导出该体系的相分离方程。
补充资料:单量子阱(见量子阱)


单量子阱(见量子阱)
single quantum well

单且子阱sillgle quantum well见量子阱。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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