@article{destaelen-ijam-79-163-2014,
	Abstract = {We study the effect of uncertain conductivity on the
     electroencephalography (EEG) forward problem. A three-layer
     spherical head model with different and random-layer
     conductivities is considered. The randomness is modelled by
     Legendre polynomial chaos. We perform a sensitivity and
     correlation analysis of EEG sensors influenced by uncertain
     conductivity. We addressed the sensitivity analysis at three
     stages: dipole location and moment averaged out, only the dipole
     moment averaged out and both fixed. Also two subregions of the
     brain (cerebrum and cerebellum) are compared. On an average, we
     observe the least influenced electrodes along the great
     longitudinal fissure. Also, sensors located closer to a dipole
     source, are of greater influence to a change in conductivity. The 
     highly influenced sensors were on average located temporal. This
     was also the case in the correlation analysis. Sensors in the
     temporal parts of the brain are highly correlated. Whereas the
     sensors in the occipital and lower frontal regions, though they
     are close together, are not so highly correlated as in the
     temporal regions.},
	Author = {R. H. {De Staelen} and G. Crevecoeur},
	Entrydate = {2015/12/16},
	Journal = {IMA Journal of Applied Mathematics},
	Month = {feb},
	Number = {1},
	Pages = {163-174},
	Title = {A sensor sensitivity and correlation analysis through polynomial chaos in the {EEG} problem},
	Url = {http://dx.doi.org/10.1093/imamat/hxs058},
	Volume = {79},
	Year = {2014},
	Bdsk-Url-1 = {http://dx.doi.org/10.1093/imamat/hxs058}}

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