1995
DOI: 10.1016/0030-3992(95)93752-d
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Detection of objects on the image using a sliding window mode

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Cited by 32 publications
(13 citation statements)
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“…This classifier generates the best hyperplane that classifies samples as positive (hypocotyls) and negative (no hypocotyls) examples. During the hypocotyl detection stage, the sliding window approach (Glumov et al ., ) is used to perform an exhaustive search for hypocotyls. Finally, by keeping the highest scored windows as true positives, polynomial regression is used to define a curve that passes through all the detected hypocotyls.…”
Section: Resultsmentioning
confidence: 99%
“…This classifier generates the best hyperplane that classifies samples as positive (hypocotyls) and negative (no hypocotyls) examples. During the hypocotyl detection stage, the sliding window approach (Glumov et al ., ) is used to perform an exhaustive search for hypocotyls. Finally, by keeping the highest scored windows as true positives, polynomial regression is used to define a curve that passes through all the detected hypocotyls.…”
Section: Resultsmentioning
confidence: 99%
“…The deterministic sliding-window algorithm detects specular, shiny or reflective objects by looking at changes in regional variation between hue and intensity; the original area where this algorithm was employed was in video processing [72]. For IEDs, areas where hue does not change significantly, but the intensity does, are good candidates for a non-reflective (Non-IED) region; conversely, areas, where the opposite is true, are good candidates for a shiny, reflective (IED) surface, potentially indicating the presence of an IED.…”
Section: Deterministic Image Analysismentioning
confidence: 99%
“…We pad all the training examples by 0s and they become squares of 30×30 then, every extended image is cropped by sliding a square 28 × 28 window over 9 possible positions. Hence, every image produces 9 versions among which one is the original image itself [4]. For the sake of simplicity, we use a simple black and white diagonal input image to show the sliding window process in Figure 6.…”
Section: Sliding Window L2 Metricmentioning
confidence: 99%
“…As an example, authors in [1], demonstrate that for k = 1 case the k-NN classification error is lower bounded by the twice the Bayes errorrate. Such studies regarding mathematical properties of k-NN led to further research and investigation including new rejection approaches in [2], refinements with respect to Bayes error rate in [3], and distance weighted approaches in [4]. Moreover, soft computing [5] methods and fuzzy methods [6] have also been proposed in the literature.…”
Section: Introductionmentioning
confidence: 99%