Penalized maximum-likelihood image reconstruction using space-alternating generalized EM algorithms. Fessler, J. A. & Hero, A. O. IEEE Trans. Im. Proc., 4(10):1417–29, October, 1995. doi bibtex @ARTICLE{fessler:95:pml,
author = {J. A. Fessler and A. O. Hero},
title = {Penalized maximum-likelihood image reconstruction using space-alternating generalized {EM} algorithms},
journal = {{IEEE Trans. Im. Proc.}},
volume = 4,
number = 10,
pages = {{1417--29}},
month = oct,
pm = 18291973,
errata = {
The powers of 2 in the triangle inequalities on p.\ 1427 should not be there.
Condition 2 should also include the requirement that
\nabla^{10}\phi be continuous in \emph{both} arguments, i.e. in R_S \times R^p
There should not be any 1/2 in the definition of J on p.\ 1426.
The plus before the final quadratic form in (38) should be a minus.
The second $\theta_k$ in the proof of Lemma 6 needs a $^{\infty}$.
The final argument in the proof of Lemma 6 applies only to surrogate
functions that are separable in their first argument. :-(
},
doi = {10.1109/83.465106},
year = 1995
}
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A.","Hero, A. O."],"bibbaseid":"fessler-hero-penalizedmaximumlikelihoodimagereconstructionusingspacealternatinggeneralizedemalgorithms-1995","bibdata":{"bibtype":"article","type":"article","author":[{"firstnames":["J.","A."],"propositions":[],"lastnames":["Fessler"],"suffixes":[]},{"firstnames":["A.","O."],"propositions":[],"lastnames":["Hero"],"suffixes":[]}],"title":"Penalized maximum-likelihood image reconstruction using space-alternating generalized EM algorithms","journal":"IEEE Trans. Im. Proc.","volume":"4","number":"10","pages":"1417–29","month":"October","pm":"18291973","errata":"The powers of 2 in the triangle inequalities on p.\\ 1427 should not be there. Condition 2 should also include the requirement that ∇^10ϕ be continuous in \\emphboth arguments, i.e. in R_S × R^p There should not be any 1/2 in the definition of J on p.\\ 1426. The plus before the final quadratic form in (38) should be a minus. The second $θ_k$ in the proof of Lemma 6 needs a $^{∞}$. 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Proc.}},\n volume = 4,\n number = 10,\n pages = {{1417--29}},\n month = oct,\n pm = 18291973,\n errata = {\nThe powers of 2 in the triangle inequalities on p.\\ 1427 should not be there.\nCondition 2 should also include the requirement that\n\\nabla^{10}\\phi be continuous in \\emph{both} arguments, i.e. in R_S \\times R^p\nThere should not be any 1/2 in the definition of J on p.\\ 1426.\nThe plus before the final quadratic form in (38) should be a minus.\nThe second $\\theta_k$ in the proof of Lemma 6 needs a $^{\\infty}$.\nThe final argument in the proof of Lemma 6 applies only to surrogate\nfunctions that are separable in their first argument. :-(\n},\n doi = {10.1109/83.465106},\n year = 1995\n}\n\n","author_short":["Fessler, J. A.","Hero, A. 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