1) pole/zero pattern
零极点分布
1.
In this paper the method how to apply the pole/zero pattern to the frequency domain AR modeling is discussed and the simulation results are gained combining with an example.
针对频域AR模型,着重讨论了在超宽带室内多径信道的计算机仿真中,如何利用零极点分布进行频域AR建模的方法,并结合实例给出了仿真结果,说明了频域AR模型只需要很少的模型参数就可得到一个比较精确的信道描述,是超宽带信道建模比较理想的选择。
2) zero-pole map
零极点分布图
3) distribution of zeros
零点分布
1.
The distribution of zeros for nonlinear difference equations with continuous argument and positive and negative coeffici- ents is studied and sufficient conditions for oscillation of the equations are obtained.
研究具有正负系数的连续变量的非线性差分方程解的零点分布,并得到了方程所有解振动的充分条件,所得结论改进和推广了已知的一些结果。
2.
In this paper,we investigate the distribution of zeros of the solutions of second order linear differential equations ″+A(z)=0 with transcendental coefficients.
本文研究具有超越整函数系数的二阶线性微分方程f″+A(z)f=0的解的零点分布。
3.
The distribution of zeros for nonlinear differential equations with positive arguments by method of polynomial series,and some more explicit conditions to oscillate are given.
通过构造多项式序列的方法,建立了非线性时滞方程的解的零点分布,给出了较为广泛的振动条件。
4) the distribution of zeros
零点分布
1.
Thesis is mainly concerned with the oscillatory and asymptotic behavior for second-order nonlinear ordinary differential equations,higher order nonlinear functional differential equations and dynamic equations on time scales,and the distribution of zeros of solutions of first-order functional differential equation and the neutral functional differential equation.
本篇博士论文讨论了二阶非线性常微分方程、高阶非线性泛函微分方程以及时标(Time Scales)上的动态方程等的振动性态和渐近性态,并进一步研究了一阶泛函微分方程和中立型微分方程解的零点分布。
5) Zero distribution
零点分布
1.
In this paper, we shall study the zero distribution of E and get some results on zero-filling discs of E.
本文研究E的零点分布,建立E的零点充满圆的一些结果。
6) location of zeros
零点分布
1.
The location of zeros of radial minimizer is given and the uniqueness of this radial minimizer is proved.
研究了含有杂质的超导体的Ginzburg-Landau模型,给出了Ginzburg-Landau泛函的径向极小元的零点分布,并证明了径向极小元的惟一性。
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