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[Keyword] upsampling(4hit)

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  • Exact Intersymbol Interference Analysis for Upsampled OFDM Signals with Symbol Timing Errors

    Heon HUH  Feng LU  James V. KROGMEIER  

     
    PAPER-Wireless Communication Technologies

      Pubricized:
    2017/01/20
      Vol:
    E100-B No:8
      Page(s):
    1472-1479

    In OFDM systems, link performance depends heavily on the estimation of symbol-timing and frequency offsets. Performance sensitivity to these estimates is a major drawback of OFDM systems. Timing errors destroy the orthogonality of OFDM signals and lead to inter-symbol interference (ISI) and inter-carrier interference (ICI). The interference due to timing errors can be exploited as a metric for symbol-timing synchronization. In this paper, we propose a novel method to extract interference components using a DFT of the upsampled OFDM signals. Mathematical analysis and formulation are given for the dependence of interference on timing errors. From a numerical analysis, the proposed interference estimation shows robustness against channel dispersion.

  • Fast and High Quality Image Interpolation for Single-Frame Using Multi-Filtering and Weighted Mean

    Takuro YAMAGUCHI  Masaaki IKEHARA  

     
    PAPER-Digital Signal Processing

      Vol:
    E100-A No:5
      Page(s):
    1119-1126

    Image interpolation is one of the image upsampling technologies from a single input image. This technology obtains high resolution images by fitting functions or models. Although image interpolation methods are faster than other upsampling technologies, they tend to cause jaggies and blurs in edge and texture regions. Multi-surface Fitting is one of the image upsampling techniques from multiple input images. This algorithm utilizes multiple local functions and the weighted means of the estimations in each local function. Multi-surface Fitting obtains high quality upsampled images. However, its quality depends on the number of input images. Therefore, this method is used in only limited situations. In this paper, we propose an image interpolation method with both high quality and a low computational cost which can be used in many situations. We adapt the idea of Multi-surface Fitting for the image upsampling problems from a single input image. We also utilize local functions to reduce blurs. To improve the reliability of each local function, we introduce new weights in the estimation of the local functions. Besides, we improve the weights for weighted means to estimate a target pixel. Moreover, we utilize convolutions with small filters instead of the calculation of each local function in order to reduce the computational cost. Experimental results show our method obtains high quality output images without jaggies and blurs in short computational time.

  • Efficient Schemes for Compressed-Domain Image Resizing

    Do Nyeon KIM  Yoonsik CHOE  K.R. RAO  

     
    PAPER-Image

      Vol:
    E92-A No:2
      Page(s):
    556-562

    Fast schemes for compressed-domain image size change, are proposed. Fast Winograd DCTs are applied to resizing images by a factor of two to one. First, we speed up the DCT domain downsampling scheme which uses the bilinear interpolation. Then, we speed up other image resizing schemes which use DCT lowpass truncated approximations. The schemes proposed here reduce the computational complexities significantly, while there is no difference in the overall quality of the images compared to previous works.

  • A Significant Property of Mapping Parameters for Signal Interpolation Using Fractal Interpolation Functions

    Satoshi UEMURA  Miki HASEYAMA  Hideo KITAJIMA  

     
    LETTER-Digital Signal Processing

      Vol:
    E87-A No:3
      Page(s):
    748-752

    This letter presents a significant property of the mapping parameters that play a central role to represent a given signal in Fractal Interpolation Functions (FIF). Thanks to our theoretical analysis, it is derived that the mapping parameters required to represent a given signal are also applicable to represent the upsampled signal of a given one. Furthermore, the upsampled signal obtained by using the property represents the self-affine property more distinctly than the given signal. Experiments show the validity and usefulness of the significant property.