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A linear optimal transportation framework for quantifying and visualizing variations in sets of images.
Int J Comput Vis. 2013 Jan 1;101(2):254-269. doi: 10.1007/s11263-012-0566-z.
Int J Comput Vis. 2013.
PMID: 23729991
Free PMC article.
An optimal transportation approach for nuclear structure-based pathology.
Wang W, Ozolek JA, Slepčev D, Lee AB, Chen C, Rohde GK.
Wang W, et al. Among authors: slepcev d.
IEEE Trans Med Imaging. 2011 Mar;30(3):621-31. doi: 10.1109/TMI.2010.2089693. Epub 2010 Oct 25.
IEEE Trans Med Imaging. 2011.
PMID: 20977984
Free PMC article.
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A Transportation Lp Distance for Signal Analysis.
Thorpe M, Park S, Kolouri S, Rohde GK, Slepčev D.
Thorpe M, et al. Among authors: slepcev d.
J Math Imaging Vis. 2017 Oct;59(2):187-210. doi: 10.1007/s10851-017-0726-4. Epub 2017 Mar 23.
J Math Imaging Vis. 2017.
PMID: 30233108
Free PMC article.
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Optimal Mass Transport: Signal processing and machine-learning applications.
Kolouri S, Park S, Thorpe M, Slepčev D, Rohde GK.
Kolouri S, et al. Among authors: slepcev d.
IEEE Signal Process Mag. 2017 Jul;34(4):43-59. doi: 10.1109/MSP.2017.2695801. Epub 2017 Jul 11.
IEEE Signal Process Mag. 2017.
PMID: 29962824
Free PMC article.
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