1992
DOI: 10.1117/12.130899
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<title>Predicting human performance by a channelized Hotelling observer model</title>

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Cited by 116 publications
(96 citation statements)
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“…That said, it bears reiteration that the purpose of this work was not to advance or improve any particular observer model; rather, this work aimed to determine the extent to which trends in human observer response may be predicted by first principles of cascaded systems analysis ͑GNEQ͒ combined with task functions through any of these simple observer models. More sophisticated observer models yielded through ongoing work in perception science will presumably yield further improvement, including channelized Hotelling observer models [60][61][62] and forms of eye filter and internal noise models. 63,64 This study involved simple, idealized detection and dis-crimination tasks as a starting point to assess imaging performance.…”
Section: Discussionmentioning
confidence: 99%
“…That said, it bears reiteration that the purpose of this work was not to advance or improve any particular observer model; rather, this work aimed to determine the extent to which trends in human observer response may be predicted by first principles of cascaded systems analysis ͑GNEQ͒ combined with task functions through any of these simple observer models. More sophisticated observer models yielded through ongoing work in perception science will presumably yield further improvement, including channelized Hotelling observer models [60][61][62] and forms of eye filter and internal noise models. 63,64 This study involved simple, idealized detection and dis-crimination tasks as a starting point to assess imaging performance.…”
Section: Discussionmentioning
confidence: 99%
“…The expression for t Hot (g | r p ) in Eq. (16), which requires the knowledge of the mean vectors and covariance matrix under the two hypotheses, is the socalled Hotelling observer [1,7,15,34,35] and is a linear function of g. As pointed out in [36], the Hotelling observer is still analytically tractable in realistic cases (for example, when the background can be described by a stationary random process), whereas computing the likelihood ratio in practical cases is, in general, a difficult problem. The derivation above shows that, if the data are normally distributed, the Hotelling observer is equivalent to the likelihood ratio, in the sense that they differ by an additive or positive multiplicative constant.…”
Section: Hotelling and Ideal Observers In Adaptive Opticsmentioning
confidence: 99%
“…The reason for using BMI instead of partial patient weight is a practical one: when deciding whether to perform 2D or 3D imaging, one needs to know before starting the scan what protocol to use, and one cannot compute the sum of LACs before scanning the patient but can easily compute the patient BMI. The task considered in this work was lesion detection, measured by SNR CHO (15,19,20). Although lesion detection performance is best assessed using human observer studies (e.g., receiver operating (5)), the numeric observer approach allows more rapid assessment.…”
Section: Discussionmentioning
confidence: 99%