Author Search Result

[Author] Ke WU(5hit)

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  • SIW-Like Guided Wave Structures and Applications Open Access

    Wei HONG  Ke WU  Hongjun TANG  Jixin CHEN  Peng CHEN  Yujian CHENG  Junfeng XU  

     
    INVITED PAPER

      Vol:
    E92-C No:9
      Page(s):
    1111-1123

    In this paper, the research advances in SIW-like (Substrate Integrated Waveguide-like) guided wave structures and their applications in the State Key Laboratory of Millimeter Waves of China is reviewed. Our work is concerned with the investigations on the propagation characteristics of SIW, half-mode SIW (HMSIW) and the folded HMSIW (FHMSIW) as well as their applications in microwave and millimeter wave filters, diplexers, directional couplers, power dividers, antennas, power combiners, phase shifters and mixers etc. Selected results are presented to show the interesting features and advantages of those new techniques.

  • Silicon Based Millimeter Wave and THz ICs Open Access

    Jixin CHEN  Wei HONG  Hongjun TANG  Pinpin YAN  Li ZHANG  Guangqi YANG  Debin HOU  Ke WU  

     
    INVITED PAPER

      Vol:
    E95-C No:7
      Page(s):
    1134-1140

    In this paper, the research advances in silicon based millimeter wave and THz ICs in the State Key Laboratory of Millimeter Waves is reviewed, which consists of millimeter wave amplifiers, mixers, oscillators at Q, V and W and D band based on CMOS technology, and several research approaches of THz passive ICs including cavity and filter structures using SIW-like (Substrate Integrated Waveguide-like) guided wave structures based on CMOS and MEMs process. The design and performance of these components and devices are presented.

  • G2-Continuity Extension Algorithm of Ball B-Spline Curves

    Qianqian JIANG  Zhongke WU  Ting ZHANG  Xingce WANG  Mingquan ZHOU  

     
    PAPER-Modeling

      Vol:
    E97-D No:8
      Page(s):
    2030-2037

    Curve extension is a useful function in shape modeling for cyberworlds, while a Ball B-spline Curve (BBSC) has its advantages in representing freeform tubular objects. In this paper, an extension algorithm for the BBSC with G2-continuity is investigated. We apply the extending method of B-Spline curves to the skeleton of the BBSC through generalizing a minimal strain energy method from 2D to 3D. And the initial value of the G2-continuity parameter for the skeleton is selected by minimizing the approximate energy function which is a problem with O(1) time complexity. The corresponding radius function of the control ball points is determined through applying the G2-continuity conditions for the skeleton to the scalar function. In order to ensure the radii of the control ball points are positive, we make a decision about the range of the G2-continuity parameter for the radius and then determine it by minimizing the strain energy in the affected area. Some experiments comparing our method with other methods are given. And at the same time, we present the advantage of our method in modeling flexibility from the aspects of the skeleton and radius. The results illustrate our method for extending the BBSC is effective.

  • Dynamic Analysis of Uniplanar Guided-Wave Structures with Trapezoidal Conductor Profile and Microshielding Enclosure

    Tongqing WANG  Ke WU  

     
    PAPER

      Vol:
    E78-C No:8
      Page(s):
    1100-1105

    This work is concerned with a dynamic analysis of complex uniplanar guide-wave structures for MMICs at millimeter-wave frequencies. The enhanced spectral domain approach is effectively used to model such uniplanar structures with trapezoidal conducting strips involving microshielding enclosures. A wide range of line propagation and impedance characteristics is obtained for slotline and coplanar waveguide (CPW). The effect of different conductor profiles on line characteristics is discussed in detail. Results show an excellent agreement with other works. A class of dispersion-related curves are presented for design consideration.

  • An Iterative Factorization Method Based on Rank 1 for Projective Structure and Motion

    Shigang LIU  Chengke WU  Li TANG  Jing JIA  

     
    PAPER-Image Recognition, Computer Vision

      Vol:
    E88-D No:9
      Page(s):
    2183-2188

    We propose a method for the recovery of projective structure and motion by the factorization of the rank 1 matrix containing the images of all points in all views. In our method, the unknowns are the 3D motion and relative depths of the set of points, not their 3D positions. The coordinates of the points along the camera plane are given by their image positions in the first frame. The knowledge of the coordinates along the camera plane enables us to solve the SFM problem by iteratively factorizing the rank 1 matrix. This simplifies the decomposition compared with the SVD (Singular Value Decomposition). Experiments with both simulated and real data show that the method is efficient for the recovery of projective structure and motion.

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