一种2.4GHz正交输出频率综合器

介绍了一种用于bluetooth的基于0.35μm CMOS工艺的2.4GHz正交输出频率综合器的设计和实现.采用差分控制正交耦合压控振荡器实现I/Q信号的产生.为了降低应用成本,利用一个二阶环路滤波器以及一个单位增益跨导放大器来代替三阶环路滤波器.频率综合器的相位噪声为-106.15dBc/Hz@1MHz,带内相位噪声小于-70dBc/Hz,3.3V电源下频率综合器的功耗为13.5mA,芯片面积为1.3mm×0.8mm.     

集总参数宽带3 dB正交定向耦合器的分析方法

介绍一种新的分析集中元件的宽带3 dB定向耦合器的方法。该方法利用奇偶模激励得到具有正交对称平面的本征单端口模型,这种等效使得在定向耦合器的分析过程中,可以直接引用一些现有的结论,利用矢量图示直观地得到各个端口散射参数之间的关系,简化了计算过程。最后对耦合器的拓扑结构的频率特性进行了理论分析和验证,对有关文献进行了扩充。     

基于ADSP-TS101的数字正交采样和脉冲压缩的高效算法实现

针对雷达信号处理中数字正交采样和脉冲压缩的大运算量问题，提出了用频域方法把正交采样和脉冲压缩结合实现的高效算法，大大减少了运算量，提高了雷达信号处理的吞吐率和实时性。在ADSP-TS101上，验证了这个算法实现数字正交采样和脉冲压缩的速度性能和精度。     

Laurent 多项式及其零点

本文给出了测度dψ为强分布的一个必要条件,并得到了dψ为强分布时的Laurent多项式最大零点的一个表示。     

Approximation of the Hilbert Transform on the real line using Hermite zeros

The authors study the Hilbert Transform on the real line. They introduce some polynomial approximations and some algorithms for its numerical evaluation. Error estimates in uniform norm are given.

     

Doubly Adaptive Quadrature Routines Based on Newton–Cotes Rules

In this paper we test two recently published Matlab codes, adaptsim and adaptlob, using both a Lyness–Kaganove test and a battery type of test. Furthermore we modify these two codes using sequences of null rules in the error estimator with the intention to increase the reliability for both codes. In addition two new Matlab codes applying a locally and a globally adaptive strategy respectively are developed. These two new codes turn out to have very good properties both with respect to reliability and efficiency. Both algorithms are using sequences of null rules in their local error estimators. These error estimators allow us both to test if we are in the region of asymptotic behavior and thus increase reliability and to take advantage of the degree of precision of the basic quadrature rule. The new codes compare favorably to the two recently published adaptive codes both when we use a Lyness–Kaganove testing technique and by using a battery test.     

Computing Special Functions by Using Quadrature Rules

The usual tools for computing special functions are power series, asymptotic expansions, continued fractions, differential equations, recursions, and so on. Rather seldom are methods based on quadrature of integrals. Selecting suitable integral representations of special functions, using principles from asymptotic analysis, we develop reliable algorithms which are valid for large domains of real or complex parameters. Our present investigations include Airy functions, Bessel functions and parabolic cylinder functions. In the case of Airy functions we have improvements in both accuracy and speed for some parts of Amos's code for Bessel functions.     

一种新的宽带信号正交分量的解调方法

在D通道均匀DFT分析滤波器组基础上给出了一种新的信号正交分量的解调结构 ,为解调宽带信号 (B fc)的正交分量 ,系统采用两组D通道均匀DFT分析滤波器组通带互补方法 ,以克服单组滤波器中滤波器的非理想性所造成的信号失真。在频域中当信号频谱处于两个或更多个滤波器通道时 ,通过频谱组合办法直接得到实信号的正半谱或负半谱。在载波频率已恢复的情况下给出了IQ正交分量的解调算法。仿真证明该系统结构和算法的正确性和高效性     

The best quadrature based on given Hermite information for the Sobolev class KWr[a, b]

As usual, denote by KW ^r[a, b] the Sobolev class consisting of every function whose (r − 1)th derivative is absolutely continuous on the interval [a, b] and rth derivative is bounded by K a.e. in [a, b]. For a function f ∈ KW ^r [a, b], its values and derivatives up to r − 1 order at a set of nodes x are known. These values are said to be the given Hermite information. This work reports the results on the best quadrature based on the given Hermite information for the class KW ^r [a, b]. Existence and concrete construction issue of the best quadrature are settled down by a perfect spline interpolation. It turns out that the best quadrature depends on a system of algebraic equations satisfied by a set of free nodes of the interpolation perfect spline. From our another new result, it is shown that the system can be converted in a closed form to two single-variable polynomial equations, each being of degree approximately r/2. As a by-product, the best interpolation formula for the class KW ^r [a, b] is also obtained.     

Static flexural analysis of elliptic Reissner–Mindlin plates on a Pasternak foundation by the triangular differential quadrature method

In this paper, static flexural analysis of elliptic Reissner–Mindlin plates resting on a Pasternak foundation is conducted using the triangular differential quadrature method (TDQM). A triangular serendipity transformation is proposed to map a curvilinear domain onto a unit isosceles right triangle. The applicability of the TDQM to problems on domains with curvilinear boundaries is improved significantly since no inner points are needed in the transformation. In the case of thin circular plates, the results of the present method are in excellent agreement with those of the available exact solution, demonstrating the effectiveness of the present method. Elliptic plates with various aspect ratios and thickness-to-width ratios under uniformly distributed load are studied.