Bayesian Maximum Entropy Based Algorithm for Digital X-ray Mammogram Processing
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[1] James M. Ortega,et al. Iterative solution of nonlinear equations in several variables , 2014, Computer science and applied mathematics.
[2] Neil A. Weiss,et al. Introductory Statistics , 1982 .
[3] J. Skilling. Classic Maximum Entropy , 1989 .
[4] Rodney W. Johnson,et al. Axiomatic derivation of the principle of maximum entropy and the principle of minimum cross-entropy , 1980, IEEE Trans. Inf. Theory.
[5] T. Cornwell,et al. A simple maximum entropy deconvolution algorithm , 1985 .
[6] C. J. Kotre,et al. Mammographic image restoration using maximum entropy deconvolution. , 2004, Physics in medicine and biology.
[7] S. Drapatz,et al. A high accuracy algorithm for maximum entropy image restoration in the case of small data sets , 1985 .
[8] J. Berger. Statistical Decision Theory and Bayesian Analysis , 1988 .
[9] Radu Mutihac,et al. Maximum Entropy Improvement of X-Ray Digital Mammograms , 1998, Digital Mammography / IWDM.
[10] I. Duff,et al. The state of the art in numerical analysis , 1997 .
[11] J. Skilling. Maximum entropy and bayesian methods : 8 : 1988 , 1989 .
[12] Kenneth M. Hanson,et al. Making Binary Decisions Based on the Posterior Probability Distribution Associated with Tomographic Reconstructions , 1992 .
[13] K. Brodlie. A new direction set method for unconstrained minimization without evaluating derivatives , 1975 .
[14] R. Levine,et al. An Algorithm for Finding the Distribution of Maximal Entropy , 1979 .
[15] F. A. Seiler,et al. Numerical Recipes in C: The Art of Scientific Computing , 1989 .
[16] Charles E. Metz,et al. Evaluation of Medical Images , 1992 .
[17] David J. C. MacKay,et al. A Practical Bayesian Framework for Backpropagation Networks , 1992, Neural Computation.
[18] Hamid Soltanian-Zadeh,et al. A multidimensional nonlinear edge-preserving filter for magnetic resonance image restoration , 1995, IEEE Trans. Image Process..
[19] V. Balasubramanian. Occam’s Razor for Parametric Families and Priors on the Space of Distributions , 1996 .
[20] E. T. Jaynes,et al. Papers on probability, statistics and statistical physics , 1983 .
[21] Y. Meyer. Book Review: An introduction to wavelets@@@Book Review: Ten lectures on wavelets , 1993 .
[22] T. Bayes. An essay towards solving a problem in the doctrine of chances , 2003 .
[23] J. Hadamard,et al. Lectures on Cauchy's Problem in Linear Partial Differential Equations , 1924 .
[24] H. Engl,et al. Regularization of Inverse Problems , 1996 .
[25] P. Bahr,et al. Sampling: Theory and Applications , 2020, Applied and Numerical Harmonic Analysis.
[26] Sang Joon Kim,et al. A Mathematical Theory of Communication , 2006 .
[27] R. T. Cox. Probability, frequency and reasonable expectation , 1990 .
[28] Aggelos K. Katsaggelos,et al. Improving autoradiograph resolution using image restoration techniques , 1994 .
[29] A. Mohammad-Djafari. A full Bayesian approach for inverse problems , 2001, physics/0111123.
[30] David J. C. MacKay,et al. Bayesian Interpolation , 1992, Neural Computation.
[31] Håvard Rue,et al. New algorithms for maximum entropy image restoration , 1992, CVGIP Graph. Model. Image Process..
[32] Perry Sprawls,et al. Physical principles of medical imaging , 1987 .
[33] J. Skilling. The Axioms of Maximum Entropy , 1988 .
[34] D. Donoho. Unconditional Bases and Bit-Level Compression , 1996 .
[35] A. Vacchi,et al. Silicon detectors for synchrotron radiation digital mammography , 1995 .
[36] S. Incerti,et al. Geant4 developments and applications , 2006, IEEE Transactions on Nuclear Science.
[37] S. Gull,et al. Image reconstruction from incomplete and noisy data , 1978, Nature.
[38] Claudio Tuniz,et al. Synchrotron radiation application to digital mammography. A proposal for the Trieste project "Elettra" , 1990 .
[39] Vijay Balasubramanian,et al. Statistical Inference, Occam's Razor, and Statistical Mechanics on the Space of Probability Distributions , 1996, Neural Computation.
[40] David J. C. MacKay,et al. Information Theory, Inference, and Learning Algorithms , 2004, IEEE Transactions on Information Theory.
[41] Sankar K. Pal,et al. Entropy: a new definition and its applications , 1991, IEEE Trans. Syst. Man Cybern..
[42] D. Donoho. Unconditional Bases Are Optimal Bases for Data Compression and for Statistical Estimation , 1993 .