1) adjoint operator
伴随算符
2) self adjoint operator
自伴算符
3) adjoint operator
伴随算子
1.
On the adjoint operators of regular FI-algebras;
正则FI-代数上的伴随算子
2.
The boundedness,adjoint operator and spectrum of multiplication operators are investigated,the condition for multiplication operators to be positive operators is also presented.
研究了Hilbert空间L2(μ)上的乘法算子,对其有界性,伴随算子以及乘法算子的谱进行了刻画,并给出了乘法算子成为正算子的条件。
3.
The regularity and the adjoint operators of family of fuzzy implication operator L-γ-G were discussed.
讨论了L-λ-G族模糊蕴涵算子的伴随算子及其正则性,指出了在模糊蕴涵算子族L-λ-G中,只有R_(Lu)算子与R_G算子有伴随算子且具有正则性,从而说明了这两种算子是较理想的蕴涵算子。
4) Self companying operator method
自伴算符法
5) almost self-adjoint operator
准自伴算符
6) AOA
伴随运算放大器
1.
To obtain higher-order current-modes filter with high accuracy,high stability,and low sensitivity,a current-mode earthed generalized impedance converter(GIC) based on voltage-feedback amplifier(VFA S) was turned into a GIC based on adjoint Op-Amp s(AOA S) by means of the concept of adjoint network.
为了获得高精度、高稳定性和低灵敏度的高阶电流模式滤波器,根据伴随网络的概念,以传统的基于电压反馈运算放大器(VFA)的广义阻抗变换器(GIC)为原型,先设计出基于伴随运算放大器(AOA)的电流模式接地GIC,并讨论了由GIC所组成的频变负阻、电容-电阻变换。
2.
To get high frequency and high accuracy biquad current mode filter, the frequency response of current mode integrator using AOA is analyzed, and the frequency response of current mode integrator with active compensation using AOA is also analyzed.
为获得高频率、高精度双二阶电流模式滤波器,根据实际伴随运算放大器(AOA)的开环频率特性,先分析了实际AOA积分器的频率特性,后分析了有源补偿的AOA积分器的频率特性。
补充资料：伴随算子
伴随算子
adjoint operator
伴随算子[adj‘nt卿.奴甘;eoop，翎。肠‘ooepaT0p] 一个线性算子A’:Y’~x’(这里x‘与Y’分别是局部凸空间X与y的强对偶)，它由线性算子A:X~y依照下面方式构造而成.设A的定义域几在X中是处处稠密的.如果对所有的x〔D，，有
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