A Bayesian approach to the semiparametric estimation of a minimum inhibitory concentration distribution
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[1] R. Hancock,et al. Agar and broth dilution methods to determine the minimal inhibitory concentration (MIC) of antimicrobial substances , 2008, Nature Protocols.
[2] S. Lang,et al. Bayesian P-Splines , 2004 .
[3] Geert Verbeke,et al. A new semi-parametric mixture model for interval censored data, with applications in the field of antimicrobial resistance , 2014, Comput. Stat. Data Anal..
[4] T Igarashi,et al. Failure of pre-diarrheal antibiotics to prevent hemolytic uremic syndrome in serologically proven Escherichia coli O157:H7 gastrointestinal infection. , 1999, The Journal of pediatrics.
[5] Johan W Mouton,et al. European harmonization of MIC breakpoints for antimicrobial susceptibility testing of bacteria. , 2003, The Journal of antimicrobial chemotherapy.
[6] Geert Verbeke,et al. Application of the Vertex Exchange Method to estimate a semi-parametric mixture model for the MIC density of Escherichia coli isolates tested for susceptibility against ampicillin. , 2015, Biostatistics.
[7] Göran Kauermann,et al. Density estimation and comparison with a penalized mixture approach , 2012, Comput. Stat..
[8] H M RIGGINS,et al. Antibiotic and chemotherapy of tuberculosis. , 1948, American review of tuberculosis.
[9] Paul H. C. Eilers,et al. Bayesian density estimation from grouped continuous data , 2009, Comput. Stat. Data Anal..
[10] Paul H. C. Eilers,et al. Flexible smoothing with B-splines and penalties , 1996 .
[11] G A Whitmore,et al. Statistical Inference for Serial Dilution Assay Data , 1999, Biometrics.
[12] A. Azzalini,et al. Distributions generated by perturbation of symmetry with emphasis on a multivariate skew t‐distribution , 2003, 0911.2342.
[13] Dankmar Böhning,et al. A vertex-exchange-method in D-optimal design theory , 1986 .
[14] Robin Thompson,et al. Composite Link Functions in Generalized Linear Models , 1981 .
[15] Geert Verbeke,et al. Estimation of the wild‐type minimum inhibitory concentration value distribution , 2014, Statistics in medicine.
[16] David Corne,et al. An adaptive metropolis-hasting sampling algorithm for reservoir uncertainty quantification in Bayesian inference , 2015, ANSS 2015.
[17] G. Kronvall,et al. Antimicrobial resistance 1979–2009 at Karolinska hospital, Sweden: normalized resistance interpretation during a 30‐year follow‐up on Staphylococcus aureus and Escherichia coli resistance development , 2010, APMIS : acta pathologica, microbiologica, et immunologica Scandinavica.
[18] B A Craig. Modeling approach to diameter breakpoint determination. , 2000, Diagnostic microbiology and infectious disease.
[19] Shaohua Zhao,et al. Antimicrobial Drug Resistance in Escherichia coli from Humans and Food Animals, United States, 1950–2002 , 2012, Emerging infectious diseases.
[20] H. Haario,et al. An adaptive Metropolis algorithm , 2001 .
[21] G Kahlmeter,et al. Statistical characterisation of bacterial wild-type MIC value distributions and the determination of epidemiological cut-off values. , 2006, Clinical microbiology and infection : the official publication of the European Society of Clinical Microbiology and Infectious Diseases.
[22] Paul H. C. Eilers,et al. Ill-posed problems with counts, the composite link model and penalized likelihood , 2007 .
[23] S. Palumbi,et al. Humans as the world's greatest evolutionary force. , 2001, Science.
[24] J. Rosenthal,et al. On adaptive Markov chain Monte Carlo algorithms , 2005 .
[25] Bruce A Craig,et al. Statistical properties and inference of the antimicrobial MIC test , 2005, Statistics in medicine.