1) multipliers integrability
乘子可积性
1.
Based on the numerical method of partial differential equation Riemann and the fission idea of differential equation,this paper introduces the concept of multipliers function and multipliers numerical method,discusses the multipliers integrability of second order linear differential equation by the numbers.
在偏微分方程Riemann解法和微分方程裂变思想的启发下,引入了微分方程乘子函数(解)和乘子解法的概念,系统地讨论了二阶线性微分方程的乘子可积性。
2) quantum integrability
量子可积性
3) multiplication operator
乘积算子
1.
The perturbation of the multiplication operator in L 2[0,∞) by a VOLTERRA operator with degenerate kernel is considered.
考虑 L2 [0 ,∞ )上一类经 VOLTERRA积分算子摄动的乘积算子的谱。
2.
In this paper we study multiplication operators on the Bloch space.
本文研究了Bloch函数空间上紧乘积算子 ,引入了消失α -Caleson测度 ,利用它给出Bloch空间和小Bloch空间上的乘积算子Mf=f紧性的一个充分条件 。
3.
In this thesis, we investigate composition operators and multiplication operators betweenα-Bloch spaces, and weighted composition operators of H~∞intoα-Bloch spaces on the unit ball.
本文研究单位球上的α-Bloch空间之间的复合算子，乘积算子和H~∞到α-Bloch空间的加权复合算子。
4) product factor
乘积因子
1.
For the multipath reflection problem in the meter-wave radar height-finding, a conception of product factor was introduced by analyzing the relationship between direct signal and indirect signal in the meter-wave radar received signals, and it was found that the product factor was the function of angles including direct angle and indirect angle.
针对米波雷达测高中同源多径的分辨难题,对米波雷达回波信号中直射信号和反射信号进行分析,引入乘积因子的概念,建立了考虑地球曲率时乘积因子与角度(直射角和反射角)的简单函数关系,并据此提出了考虑乘积因子的米波雷达多径阵列信号综合模型。
6) multiplicative derivation
可乘导子
1.
Multiplicative derivations on factor Von Neumann algrbras
因子Von Neumann代数上的可乘导子
2.
The multiplicative derivation and approximately multiplicative derivation of τ(N) are considered.
研究了套代数τ(N)上的可乘导子以及近似可乘导子,利用投影以及分块理论证明了套代数τ(N)上的每一个可乘导子都是自动可加的。
补充资料：先天性交通性鞘膜积液
先天性交通性鞘膜积液
congenital communication hydrocele
睾丸下降到阴囊后，腹膜鞘突在出生后仍未闭合，腹腔内液体与鞘膜囊内液体交通。主要症状是婴儿阴囊肿大，鞘膜囊透光试验阳性。生后6个月内尚不闭合消失，则应手术治疗。作鞘膜突近端高位结扎术、远端鞘突开窗术，效果满意。睾丸肿瘤有时误诊为鞘膜积液，但肿瘤透光试验阴性、触诊为非囊性而有沉重实质感。血清内HCG、AFP值升高有助诊断。
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