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Instead of Gronwall\'s inequality,the non-linear Bihari inequality is crutial in dealing with the non-Lipschitz equations.Moreover,we emphasize that the dominating functions in non-Lipschitz conditions always satisfy concavity and some non-integrability near zero.The concavity is for using Jensen\'s inequality.Because of the non-integrability near zero,we can apply the comparison theorem of ordinary differential equations together with Bihari\'s inequality to yield many results.

3作为Gronwall不等式的推广,Bihari不等式在处理具有非Lipschitz系数的方程时不可或缺;同时应当注意,非Lipschitz条件中所涉及的控制函数总是满足凹性和某种零点处的不可积性:凹性是为了利用Jensen不等式;零点处的不可积性使得Bihari不等式与常微分方程中的比较定理结合在一起从而完成很多结论的证明。

This paper studies how to define corresponding pulse transfer function D′ of digital controller, while there are zeros of conjugate complex numbers or negative real number in D, poses a solution method and gives comparative analysis for three different situations.

本文对D中含有共轭复数零点,或负实数零点时,如何确定数字控制器的相应脉冲传递函数D′的问题进行了研究,提出了解决方法,通过实例对三种不同情形进行了对比分析。

Monetary easing--even unorthodox--is like pushing on a string when (1) the problems of the economy are of insolvency/credit rather than just illiquidity;(2) there is a global glut of capacity (housing, autos and consumer durables and massive excess capacity, because of years of overinvestment by China, Asia and other emerging markets), while strapped firms and households don't react to lower interest rates, as it takes years to work out this glut;(3) deflation keeps real policy rates high and rising while nominal policy rates are close to zero; and (4) high yield spreads are still 2,000 basis points relative to safe Treasuries in spite of zero policy rates.

因为目前存在四方面问题:(1)金融层面的问题不仅是流动性不足,还在于资不抵债;(2)由于中国、亚洲及其他新兴市场持续多年的过剩投资,在住房、汽车、耐用消费品等领域形成了庞大的全球性产能过剩;(3)尽管名义政策利率已接近零点,但通缩却使得实际政策利率居高不下,甚至继续上升;(4)尽管政策利率接近零点,但高风险的高收益证券与安全的美国国债之间的利差仍高达2000个基点。

In this paper we review some recent progress on the nucleation of zeros and the structure of the nodal sets of the complex-valued solutions of Ginzburg-Landau system for superconductivity and of more general partial differential equations with magnetic Schrodinger operator.

本文考察了近年来对超导的Ginzburg-Landau方程复值解的零点的产生与零点集的结构的研究进展,也考察了含有磁Schrodinger算子的更一般的偏微分方程的相关问题。

Due to its good effect in the reservation of information of signal abrupt change, mathematical morphology is often applied in the detection and location of short-term power quality disturbance, however, there is still a defect of invalid detection existing in partial detection methods based on mathematical morphology while some zero-crossing disturbances are detected. In this paper three mathematical morphology based disturbance detection and location methods, i.e., the method based on first-order derivation and morphological gradient, the method based on morphological gradient and soft threshold processing and the method based on dq decomposition and top-hat transform, are analyzed, that is, by means of simulation the adaptability of these methods in the analysis on the signals of voltage sag, voltage swell and electromagnetic transient oscillation is compared.

数学形态学因其在保留信号突变点信息方面有很好的效果,因此常用于短时电能质量扰动的检测和定位,但基于数学形态学的部分方法仍存在对某些过零点扰动检测失效的缺点,文章分析了3种基于数学形态学的扰动检测和定位方法,即基于1阶求导和形态梯度的方法、基于形态梯度和软阈值处理的方法、基于dq分解和高帽变换的方法,通过仿真比较了3种方法在分析电压暂降、电压暂升、电磁暂态振荡等信号方面的适应性,结果发现基于dq分解和高帽变换的方法在检测过零点扰动时具有很好的效果,因此选取这种方法对实测扰动数据进行了检测和定位分析。

The results are generalized to first-order neutral functional differential equation.

第四章讨论了一阶泛函微分方程解的零点分布,改进了一阶滞后型泛函微分方程在解的零点间距离的上界估计的结果,并将此结果推广到一阶中立型泛函微分方程。

A zero can improve relative stability because it can pull the loci, or parts thereof, away from the imaginary axis, deeper into the left-half plane.

零点可以提高系统的相关稳定性,因为零点对根轨迹或部分根轨迹有拉的作用,使根轨迹远离虚轴,向更左的左半平面移动。

Based on two algebra Riccati equation method especially the structure of the system Hamilton matrix and system observability theory, the role of invariant zeros in constructing system reduced order controllers was given. That is, by the suitable selection of free parameters of the system H(subscript ∞) controller, some points which were symmetry with the unstable invariant zeros about the imaginary axis became the stable poles of the system controller which were not observable and could be reduced from the system, thus could get further reduced order controller.

基于2代数黎卡提方程方法,特别是系统Hamilton矩阵的结构特点和系统可观测性理论,论述了不变零点在构造系统降阶控制器中所起的作用,即通过选择控制器的自由参量,使某些不稳定的不变零点关于虚轴对称的点构成系统控制器不可观的稳定极点,从而实现了控制器进一步降阶。

Subsequently, we discuss the generalized derivable mappings at zero point on standard operator algebras and show that every generalized derivable mapping at zero point on standard operator algebras is a generalized inner derivation.

其次又对标准算子代数上的在零点广义可导的线性映射进行了讨论,证明了标准算子代数上的在零点广义可导的线性映射是广义内导子。

By employing the pole-null representation, we demonstrate that the lateral shift is closely related to the null of the reflection function.

利应用极点-零点描述理论,我们发现光束的位移与光束在该结构中的反射系数函数的零点密切相关。

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Breath, muscle contraction of the buttocks; arch body, as far as possible to hold his head, right leg straight towards the ceiling (peg-leg knee in order to avoid muscle tension).

呼气,收缩臀部肌肉;拱起身体,尽量抬起头来,右腿伸直朝向天花板(膝微屈,以避免肌肉紧张)。

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然而,要让一个真正的引用,你需要提供详细的个人和财务信息。