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In the realm of veterinary medicine, understanding the pressure distribution beneath canine paws is crucial for diagnosing and treating various conditions. To this end, researchers often employ 2D arrays to capture maximal pressure values recorded by sensors across the paw.
One challenge in analyzing these arrays lies in identifying local maxima that correspond to pressure peaks. This paper presents an effective approach to detecting peaks in 2D arrays, offering insights into the pressure distribution under canine paws.
The objective is to devise a method to identify 2x2 regions representing local maxima within a 2D array. These regions, corresponding to sensor locations, collectively exhibit the highest sum within their immediate neighborhood.
Leveraging the concept of a local maximum filter, we present an algorithm that detects peaks in 2D arrays, effectively isolating regions of high pressure.
The algorithm operates as follows:
Define a function, detect_peaks, which takes a single image as input:
The method was successfully applied to a dataset of canine paw pressure measurements, yielding promising results. In particular, it effectively detected the locations of individual toes, providing valuable insights into pressure distribution under the paws.
The approach depends heavily on the assumption that the measurement background is relatively noise-free. In the presence of noise, additional measures may be necessary to filter out spurious peaks.
Additionally, the size of the neighborhood used in the local maximum filter should be adjusted according to the size of the peak regions. An adaptive approach that automatically adjusts the neighborhood size based on paw size or pressure distribution may enhance the algorithm's accuracy.
Beyond its immediate use in canine pressure analysis, this peak detection algorithm has broader applications in various fields, including:
The proposed algorithm offers a reliable and efficient method for detecting pressure peaks in 2D arrays, effectively supporting the analysis of canine paw pressure data. Its simplicity, coupled with the potential for further refinement and optimization, makes it a valuable tool for researchers and practitioners alike.
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