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On a Class of Generalized Sampling Functions
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作者 Yi Wang 《Analysis in Theory and Applications》 2014年第1期82-89,共8页
In this note, we discuss a class of so-called generalized sampling functions. These functions are defined to be the inverse Fourier transform of a family of piecewise constant functions that are either square integrab... In this note, we discuss a class of so-called generalized sampling functions. These functions are defined to be the inverse Fourier transform of a family of piecewise constant functions that are either square integrable or Lebegue integrable on the real number line. They are in fact the generalization of the classic sinc function. Two approaches of constructing the generalized sampling functions are reviewed. Their properties such as cardinality, orthogonality, and decaying properties are discussed. The interactions of those functions and Hilbert transformer are also discussed. 展开更多
关键词 Generalized sampling function sinc function non-bandlimited signal sampling the-orem Hilbert transform.
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Control of beam halo-chaos by sample function 被引量:1
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作者 白龙 张荣 +2 位作者 翁甲强 罗晓曙 方锦清 《Chinese Physics B》 SCIE EI CAS CSCD 2006年第6期1226-1230,共5页
The K-V beam through an axisymmetric uniform-focusing channel is studied using the particle-core model. The beam halo-chaos is found, and a sample function controller is proposed based on mechanism of halo formation a... The K-V beam through an axisymmetric uniform-focusing channel is studied using the particle-core model. The beam halo-chaos is found, and a sample function controller is proposed based on mechanism of halo formation and strategy of controlling halo-chaos. We perform multiparticle simulation to control the halo by using the sample function controller. The numerical results show that our control method is effective. We also find that the radial ion density changes when the ion beam is in the channel: not only can the halo-chaos and its regeneration be eliminated by using the sample function control method, but also the density uniformity can be found at the beam's centre as long as an appropriate control method is chosen. 展开更多
关键词 beam halo-chaos sample function radial ion density uniform-focusing channel
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A COMPUTER-AIDED UNIFIED APPROACH TO MODELING PWM AND RESONANT CONVERTERS
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作者 Gao Chao 《Journal of Electronics(China)》 2005年第5期558-563,共6页
This letter puts forward a method of modeling for the steady-state and small signal dynamic analysis on PWM, quasi-resonant and series/(parallel) resonant switching converters based on pulse-waveform integral approach... This letter puts forward a method of modeling for the steady-state and small signal dynamic analysis on PWM, quasi-resonant and series/(parallel) resonant switching converters based on pulse-waveform integral approach. As an example, PWM and quasi-resonant converters are used to discuss the principle of the approach. The results are compared with those in the relative literatures. Computer aided analysis are made to confirm the correctness. 展开更多
关键词 Switching converter Unified approach sampling function
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AN IMPROVED WOODWARD METHOD FOR SEPARATE ARRAYS SYNTHESIS
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作者 Bian Li WU Qun 《Journal of Electronics(China)》 2010年第2期256-260,共5页
Based on the property of sample function,the Woodward synthesis method for separate arrays is improved. The improved method is justified theoretically,and the sample function of the flat-topping and 30 degree cosecant... Based on the property of sample function,the Woodward synthesis method for separate arrays is improved. The improved method is justified theoretically,and the sample function of the flat-topping and 30 degree cosecant-squared space segment pattern on radar phased array antenna is synthesized using it. Through simulation and analysis,it can be used fewer elements to make the same synthesis effect on the pattern with the traditional Woodward method. And if the same number of elements is used,the synthesized pattern using the improved method will have better approach to the sample function,narrower beam width,and higher gain. 展开更多
关键词 Antenna synthesis Woodward method Sample function Cosecant-squared pattern
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