Accurate analysis for reflection-peak bandwidths of sampled fiber Bragg gratings without chirp based on multiple-phase-shift technique

Dense comb-like reflective spectrum is available for a sampled fiber Bragg grating (SFBG) by using multiple-phase-shift (MPS) technique. The expressions for the reflection-peak bandwidths of a uniform SFBG based on MPS technique are derived through Fourier transform of the index modulation. The new expressions can be used to accurately calculate the reflection-peak bandwidths as taking the parameters into account, such as the duty cycle and the “AC” index change. The simulation spectrum based on the transfer matrix method agrees well with the theoretical analysis.     

Enhanced microwave magnetic and attenuation properties of composites with free-standing spinel ferrite thick films as fillers

Free-standing thick films of spinel ferrite, Ni_0.89−xCu_0.11Zn_xFe₂O₄ with x=0.55 and 0.60, were prepared as fillers to fabricate electromagnetic composites. Compared to those made with conventional spherical fillers, the composites made with thick film fillers showed enhanced static permeability (μ′₀) and maximum imaginary permeability (μ″_max). At the same time, complex permittivity (ε′ and ε″) were almost unchanged. A relative bandwidth W_R of 7–8 was achieved, which is about 75% of the theoretical maximum relative bandwidth. These composites are potential candidates as electromagnetic attenuation materials with ultrabroad absorption bandwidth in L and S bands.     

Ramsey Theory and Bandwidth of Graphs

 The bandwidth of a graph is the minimum, over vertex labelings with distinct integers, of the maximum difference between labels on adjacent vertices. Kuang and McDiarmid proved that almost all n-vertex graphs have bandwidth . Thus the sum of the bandwidths of a graph and its complement is almost always at least ; we prove that it is always at most 2n−4 log ₂ n+o(log n). The proofs involve improving the bounds on the Ramsey and Turán numbers of the “halfgraph”. Received: September 2, 1998?Final version received: November 29, 1999     

Bezier curve smoothing of the Kaplan-Meier estimator

Estimation of a survival function from randomly censored data is very important in survival analysis. The Kaplan-Meier estimator is a very popular choice, and kernel smoothing is a simple way of obtaining a smooth estimator. In this paper, we propose a new smooth version of the Kaplan-Meier estimator using a Bezier curve. We show that the proposed estimator is strongly consistent. Numerical results reveal the that proposed estimator outperforms the Kaplan-Meier estimator and its kernel weighted smooth version in the sense of mean integrated square error. This research is supported by the Korea Research Foundation (1998-015-d00047) made in the program year of 1998.     

Bootstrap bandwidth selection in kernel density estimation from a contaminated sample

In this paper we consider kernel estimation of a density when the data are contaminated by random noise. More specifically we deal with the problem of how to choose the bandwidth parameter in practice. A theoretical optimal bandwidth is defined as the minimizer of the mean integrated squared error. We propose a bootstrap procedure to estimate this optimal bandwidth, and show its consistency. These results remain valid for the case of no measurement error, and hence also summarize part of the theory of bootstrap bandwidth selection in ordinary kernel density estimation. The finite sample performance of the proposed bootstrap selection procedure is demonstrated with a simulation study. An application to a real data example illustrates the use of the method. This research was supported by ‘Projet d’Actions de Recherche Concertées’ (No. 98/03-217) from the Belgian government. Financial support from the IAP research network nr P5/24 of the Belgian State (Federal Office for Scientific, Technical and Cultural Affairs) is also gratefully acknowledged.     

关于完全多部图的带宽和的一个注记

本文得到完全多部图的带宽和的一个递推方程；并由此给出带宽和的一些精确值．     

高功率同轴波导Ubitron放大器的高频特性研究

 用三维非线性理论，对高功率同轴波导Ubitron放大器进行了研究。该Ubitron放大器采用环形相对论电子注与同轴波导的TE₀₁模相互作用。通过数值模拟，在Ku波段得到了2.24MW的输出功率，其效率为10.9%，带宽为35% 。数值计算结果表明：电子注的自场导致饱和功率减少，频带变窄，增益下降。使用摇摆器幅值渐变，器件工作效率从10.9%提高到12.3%。     

入射光面转动TeO2声光偏转器

本文提出了入射光面转动的新型工作模式ＴｅＯ２声光偏转器，入射光面转动Ｋ波矢位在（１１）平面，（１１０）平面是（１１０）－（００１）面绕（１１）轴转动一定角度而得，这种器件的特点是，比通常的偏转器具有最高的衍射效率和更宽的动态范围。     

基于正交频分复用无源光网络的动态带宽分配算法研究

介绍了一种应用于未来大容量、多业务接入场景下的称为光正交频分复用无源光网络的下一代接入网技术,并提出了一种基于此结构的称为基于服务质量需求的固定周期流水线轮询动态带宽分配算法.该算法通过应用二级带宽分配机制、带宽预申请机制和最小带宽申请优先原则等方法,有效地保障了在大容量、多业务接入场景下各个业务不同的服务质量需求.为...     

On explicit formulas for bandwidth and antibandwidth of hypercubes

The Hales numbered n-dimensional hypercube exhibits interesting recursive structures in n. These structures lead to a very simple proof of the well-known bandwidth formula for hypercubes proposed by Harper, whose proof was thought to be surprisingly difficult. Harper also proposed an optimal numbering for a related problem called the antibandwidth of hypercubes. In a recent publication, Raspaud et al. approximated the hypercube antibandwidth up to the third-order term. In this paper, we find the exact value in light of the above recursive structures.