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Table 1: The results for the 2 2 sensor array with periodic boundary condition.
Table 3: The results for the 4 4 sensor array with periodic boundary condition.
Table 1: The results for the 2 2 sensor array with the periodic boundary condition.
in Wavelet Deblurring Algorithms for Spatially Varying Blur from High-Resolution Image Reconstruction
2003
"... In PAGE 11: ... Here L( ), Ld( ), H( ), and Hd( ) are given by (12){(13). In our test, the 2 2 parameter matrices x and y are randomly chosen to be x = 0:4751 0:3034 0:1156 0:2430 ; y = 0:4456 0:2282 0:3810 0:0093 : Table1 gives the PSNR and RE values of the reconstructed images for di erent Gaussian noise levels, the optimal regularization parameter for the Tikhonov method and also the number of iterations required for Step (ii) in our algorithm. We see that our algorithm is better than the Tikhonov method.... ..."
Table 1: The results for the 2 2 sensor array with periodic boundary condition.
Table 3: The results for the 4 4 sensor array with periodic boundary condition.
Table 1: The results for the 2 2 sensor array with the periodic boundary condition.
in Wavelet Deblurring Algorithms for Spatially Varying Blur from High-Resolution Image Reconstruction
"... In PAGE 11: ... Here L( ), Ld( ), H( ), and Hd( ) are given by (12){(13). In our test, the 2 2 parameter matrices x and y are randomly chosen to be x = 0:4751 0:3034 0:1156 0:2430 ; y = 0:4456 0:2282 0:3810 0:0093 : Table1 gives the PSNR and RE values of the reconstructed images for di erent Gaussian noise levels, the optimal regularization parameter for the Tikhonov method and also the number of iterations required for Step (ii) in our algorithm. We see that our algorithm is better than the Tikhonov method.... ..."
Table 2 The analog of Table 1 for periodic boundary conditions Lattice Locally jammed Collectively jammed Strictly jammed
2002
"... In PAGE 4: ... 2. Table 1 classi es common two and three-dimensional lattice packings into the three jamming categories for hard-wall boundaries (Torquato and Stillinger, 2001), and Table2 does the same for periodic boundary conditions (Donev et al.... ..."
Table 4.1 Gmres iterations 9{19 on problem (4.1) with periodic boundary conditions.
1997
Cited by 22
TABLE 5.1 Accuracy Test, Uniform Meshes, Periodic Boundary Conditions
TABLE 5.2 Accuracy Test, Non-uniform Meshes, Periodic Boundary Conditions
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