High-frequency error recovery in JPEG XR coded images

Author(s):  
Cristian Perra ◽  
Pierandrea A. Pes ◽  
Daniele D. Giusto
Materials ◽  
2021 ◽  
Vol 14 (14) ◽  
pp. 3809
Author(s):  
Hanqiang Zhang ◽  
Yifan Dai ◽  
Tao Lai

Currently, meter-long guideways rarely achieve an accuracy of dozens of nanometers due to processing difficulties such as the material and the edge effect. In this paper, we focus on this problem and propose a set of optimization processing methods to cope with it. In the grinding stage, a grinding tool is designed to improve the reciprocating processing and address the problem of warping; in the polishing stage, three different processes are compared, and the combination of magnetorheological finishing technology and the polyurethane disc technology process is purposed to reduce the polishing cycle and improve the surface figure accuracy. Moreover, through the combined process of magnetorheological finishing and smoothing, the edge effect and medium- and high-frequency error are essentially suppressed. The meter-long guideway is achieved with an accuracy of dozens of nanometers. Although the sizes of surface A/C and B/D are 1000 mm × 240 mm and 1000 mm × 160 mm, the surface figures are 20.33 nm, 22.78 nm, 39.23 nm and 26.58 nm RMS (Root Mean Square), respectively. The nanometer accuracy guideway is critical to an ultra-precision machine tool. Finally, the X-axis straightness of the profile measurement system formed by the guideway reaches 200 nm/600 mm.


2021 ◽  
Vol 2085 (1) ◽  
pp. 012006
Author(s):  
Lei Yang ◽  
Zhipeng Li

Abstract The signal generator based on DDS technology has high frequency and resolution, and is widely used in many fields such as instrument technology, radar, satellite timing, remote control and telemetry, and is one of the important directions of current signal generator research. In order to achieve a cost-effective, high frequency resolution signal source to stimulate the sensors in the residual stress detection system, this paper selects the Zynq-7020 on-chip system to control the 14-bit direct digital frequency synthesis chip AD9954 to obtain a 40Hz~1MHz sinusoidal signal output. Finally, the performance and technical parameters of the system are tested experimentally. The output signal of the signal source is stable, the signal-to-noise ratio is high, and the frequency error is within 0.1%.


2019 ◽  
Vol 5 (2) ◽  
pp. 69-77
Author(s):  
Wahyuni ◽  
Rivi Antoni

The  purpose  of  this  research  was  to  find  out  the  types  of  students’ error  in  using  personal  pronouns  in  writing  narrative  text.  The  indicators are:  (1)  Omission,  (2)  Addition,  (3)  Selection,  (4)  Ordering.  By  those indicators, the  researcher  would  know  the  kinds  of  error  that  made  by  the students in using  personal  pronouns  in  writing  narrative  text.  This  was  a   qualitative   descriptive  study.   The  population was tenth grade students of  SMAN  1  Rambah  Samo.  The  samples  were  29  student,  that  taken  by using  random  sampling  technique.  The  instrument  was  writing  test.  From the  finding  of  the  study,  it  can  be  seen  in  the  high  frequency  error  was made  by  students  was  error  of  selection  with  75  errors, which  means 60 %  of  error  total.  The  next  most  error  made  by  the  students  was  error  of ordering  with  23  errors  or  19  %.  The  students  made  20  errors  of  error  of omission or 16 %. They also  made 6 errors of addition or 5 %. As a result, it  can  be  concluded  that  the  students  still  have  problem  in  using  personal pronouns in writing narrative text.


2011 ◽  
Vol 188 ◽  
pp. 729-732 ◽  
Author(s):  
Fei Hu Zhang ◽  
Xing Bin Yu ◽  
Yong Zhang

The application of ‘small tool’ based on computer controlled is a breakthrough in modern optical machining technology. The unicursal pseudo-random tool path, called “random path” for short, was schemed to reduce the high-frequency errors left by small polishing tool. The clipping algorithm has been developed to optimize random path, thereby it can be used in polishing workpiece surface of any boundary shape efficiently. The power spectral density (PSD) of surface before and after polishing with random path was analyzed and the result indicated that the high frequency error can be reduced by the application of random path.


2004 ◽  
Vol 11 (3-4) ◽  
pp. 351-363 ◽  
Author(s):  
Walter D’Ambrogio ◽  
Annalisa Fregolent

This paper considers an extension of the model updating method that minimizes the antiresonance error, besides the natural frequency error. By defining virtual antiresonances, this extension allows the use of previously identified modal data. Virtual antiresonances can be evaluated from a truncated modal expansion, and do not correspond to any physical system. The method is applied to the Finite Element model updating of the GARTEUR benchmark, used within an European project on updating. Results are compared with those previously obtained by estimating actual antiresonances after computing low and high frequency residuals, and with results obtained by using the correlation (MAC) between identified and analytical mode shapes.


1983 ◽  
Vol 23 (04) ◽  
pp. 623-632 ◽  
Author(s):  
G.A. Behie ◽  
P.A. Forsyth

Abstract The multigrid technique is compared with the incomplete Cholesky conjugate gradient/modified incomplete Cholesky gradient (ICCG/MICCG) methods for solving implicit pressure, explicit saturation (IMPES)-type pressure equations. The numerical results of several test pressure equations. The numerical results of several test problems with widely varying transmissibilities are problems with widely varying transmissibilities are presented. presented. The multigrid algorithm is enhanced by pattern relaxation and acceleration. Optimization of the ICCG/ MICCG algorithms is investigated by high-order (up to tenth) decompositions and different ordering schemes. For large problems the multigrid method is superior in terms of scalar work. The multigrid scheme can also be highly vectorized, and is an O(N) algorithm even for problems with large jump discontinuities in equation problems with large jump discontinuities in equation coefficients. Results of the multigrid method applied to nonsymmetric problems are also presented. Introduction Simulation of large reservoirs or entire fields containing several thousand grid blocks entails solution of very large sets of linear equations. Because the amount of work required to solve a linear system by using a direct method increases as the square of the number of unknowns, it is clear that fast iterative methods would be preferable. Multigrid or multilevel methods have been developed recently to provide rapid numerical solution of partial differential equations. For smooth problems, these techniques will theoretically provide convergence in O(N) operations where N is the number of unknowns. In other words, the solution work per unknown does not increase as N increases. Straightforward application of multigrid methods to problems arising in reservoir simulation will generally fail if there are large differences in transmissibilities. However, techniques have recently been developed for problems with jump discontinuities in equation coefficients. This paper describes an improved multigrid technique for solving IMPES-type pressure equations. The basic algorithm described in Ref. 5 has been enhanced by various acceleration schemes and pattern relaxation methods. The resulting technique has been tested on several standard problems and compared with other methods. problems and compared with other methods. The basic idea of multigrid methods is to discretize the partial differential equation on a number of grids of partial differential equation on a number of grids of varying fineness. As is well known, relaxation processes are efficient at eliminating local or high-frequency errors that have a wavelength of the order of a grid spacing. However, relaxation is very inefficient at eliminating long wavelength error. This is usually manifested by an acceptable initial decrease in the residual after which the convergence rate becomes painfully slow. The multigrid method uses different grids to eliminate the different frequencies of error. For example, the finest grid removes high-frequency error, while the coarser grids eliminate low-frequency error. For a complete description of the multigrid method, see Refs. 1 through 3. In the following section we describe only the more recent developments in the multigrid method. SPEJ P. 623


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