Moti tion Analysis to Quanti tita tati tively Assess th the Le Level
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Annabelle Eyler Hood College February 1, 2020
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Moti tion Analysis to Quanti tita tati tively Assess th the Le - - PowerPoint PPT Presentation
Moti tion Analysis to Quanti tita tati tively Assess th the Le Level of of Pain in Anima mals Annabelle Eyler Hood College February 1, 2020 Eyler Motion Analysis to Quantitatively Assess the Level of Pain in Animals 1 2019 SURIEM
Annabelle Eyler Hood College February 1, 2020
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Program Director: Dr. Robert Bell, Michigan State University Project Investigator: Dr. Mark Reimers, Michigan State University Research Members: Storm Chin, Morehouse College Joyce Quon, California State University, Los Angeles
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§ Build and train top two layers of network
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§ Phantom limb pain
§ Open Field § Novel Object Recognition
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Using the Pythagorean Theorem: distance2 = 2.302 + 1.782 distance = 2.91 pixels
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For this specific frame example, the distance from the mean is 2.91 pixels. Overall average distance was 3 pixels from mean, which is a 4.31% pixel error
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Nose Left Ear Right Ear Rump
§ Remove incorrect frames § Check confidence of each frame § Data smoothing
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window size
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Before Interpolation After Interpolation
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feature between two frames
distance
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calculation for all frames in video
distances of one feature
acceleration through video, frame to frame
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seconds
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Trends: Nose vs. rump and left vs. right ear
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Distances: Nose Left Ear Right Ear Rump
Distance by Feature
Control Injured, no treatment
Trends:
nose
movement of nose to rump compared to control Generally, the control rats have the similar ratio of nose to rump movement
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motion analysis
§ Accessible to other computer vision software programs
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with deep learning. Nature Neuroscience, 21:1281-1289, 2018.
DeepLabCut for 3D markerless pose estimation across species. Nature Protocols, 14: 2152-2176, 2019.
Movement Fluidity Analysis Based on Performance and Perception. CHI Extended Abstracts '16, 1629-1636, 2016.
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I would like to thank Michigan State University and their 2019 Summer Undergraduate Research Institute in Experimental Mathematics (SURIEM) Program for hosting me for this research experience, which was financially supported by the National Science Foundation Award #1852066 and the National Security Agency Grant #H98230-1-0014. I would also like to thank Hood College, my home institution for the support in being here.
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