A Network Flow Algorithm for Reconstructing Binary Images from Discrete X-rays
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[1] K. J. Batenburg,et al. Prospects for Bright Field and Dark Field Electron Tomography on a Discrete Grid , 2004, Microscopy and Microanalysis.
[2] Robert E. Tarjan,et al. Faster Scaling Algorithms for Network Problems , 1989, SIAM J. Comput..
[3] Ravindra K. Ahuja,et al. Network Flows: Theory, Algorithms, and Applications , 1993 .
[4] Richard P. Anstee,et al. The network flows approach for matrices with given row and column sums , 1983, Discret. Math..
[5] Kees Joost Batenburg,et al. Discrete Tomography of Ga and InGa Particles from HREM Image Simulation and Exit Wave Reconstruction. , 2004 .
[6] Kees Joost Batenburg. A new algorithm for 3D binary tomography , 2005, Electron. Notes Discret. Math..
[7] Sven de Vries,et al. Approximating Binary Images from Discrete X-Rays , 2000, SIAM J. Optim..
[8] Christoph Schnörr,et al. A Linear Programming Relaxation for Binary Tomography with Smoothness Priors , 2003, Electron. Notes Discret. Math..
[9] Robert J. Vanderbei,et al. The Discrete Radon Transform and Its Approximate Inversion Via Linear Programming , 1997, Discret. Appl. Math..
[10] Alexander Schrijver,et al. Combinatorial optimization. Polyhedra and efficiency. , 2003 .
[11] V G Andrew,et al. AN EFFICIENT IMPLEMENTATION OF A SCALING MINIMUM-COST FLOW ALGORITHM , 1997 .
[12] V.,et al. Discrete Tomography of Ga and InGa Particles from HREM Image Simulation and Exit Wave Reconstruction , 2004 .
[13] D. Gale. A theorem on flows in networks , 1957 .
[14] Peter Gritzmann,et al. Discrete Tomography: Determination of Finite Sets by X-Rays , 1995, Universität Trier, Mathematik/Informatik, Forschungsbericht.
[15] Cornelis H. Slump,et al. A network flow approach to reconstruction of the left ventricle from two projections , 1982, Comput. Graph. Image Process..
[16] Peter Schwander,et al. An approach to quantitative high-resolution transmission electron microscopy of crystalline materials , 1995 .
[17] Sven de Vries,et al. Success and failure of certain reconstruction and uniqueness algorithms in discrete tomography , 1998, Int. J. Imaging Syst. Technol..
[18] Fuzhen Zhang,et al. On the precise number of (0, 1)-matrices in U(R, R) , 1998, Discret. Math..
[19] Kim,et al. Mapping projected potential, interfacial roughness, and composition in general crystalline solids by quantitative transmission electron microscopy. , 1993, Physical review letters.
[20] Maurice Nivat,et al. Reconstructing Convex Polyominoes from Horizontal and Vertical Projections , 1996, Theor. Comput. Sci..
[21] Alain Daurat,et al. An algorithm reconstructing convex lattice sets , 2003, Theor. Comput. Sci..
[22] Peter Gritzmann,et al. On the computational complexity of reconstructing lattice sets from their X-rays , 1999, Discret. Math..
[23] Lajos Hajdu,et al. An algorithm for discrete tomography , 2001 .
[24] William J. Cook,et al. Combinatorial optimization , 1997 .
[25] G. Herman,et al. Discrete tomography : foundations, algorithms, and applications , 1999 .
[26] H. Ryser. Combinatorial Properties of Matrices of Zeros and Ones , 1957, Canadian Journal of Mathematics.
[27] P. Gritzmann,et al. Success and failure of certain reconstruction and uniqueness algorithms in discrete tomography , 1998 .
[28] Lajos Hajdu,et al. Algebraic aspects of discrete tomography , 2001 .
[29] K. Tanabe. Projection method for solving a singular system of linear equations and its applications , 1971 .
[30] Attila Kuba,et al. Reconstruction of 4- and 8-connected convex discrete sets from row and column projections , 2001 .