Tobias Müller

Mr. Tobias Müller

anirec GmbH, Munich, Bavaria, Germany
orcid

Research Focus & Metrics

Academic Career Length

9Years (2018-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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17 October 2022 in Animals
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Journal Article
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AFAnn-Kristin Feuser
Ann-Kristin Feuser
SGStefan Gesell-May
Stefan Gesell-May
TMTobias Müller
Tobias Müller
AMAnna May
Anna May
Lameness in horses is a long-known issue influencing the welfare, as well as the use, of a horse. Nevertheless, the detection and classification of lameness mainly occurs on a subjective basis by the owner and the veterinarian. The aim of this study was the development of a lameness detection system based on pose estimation, which permits non-invasive and easily applicable gait analysis. The use of 58 reference points on easily detectable anatomical landmarks offers various possibilities for gait evaluation using a simple setup. For this study, three groups of horses were used: one training group, one analysis group of fore and hindlimb lame horses and a control group of sound horses. The first group was used to train the network; afterwards, horses with and without lameness were evaluated. The results show that forelimb lameness can be detected by visualising the trajectories of the reference points on the head and both forelimbs. In hindlimb lameness, the stifle showed promising results as a reference point, whereas the tuber coxae were deemed unsuitable as a reference point. The study presents a feasible application of pose estimation for lameness detection, but further development using a larger dataset is essential.

28 October 2021 in Equine Veterinary Journal
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Journal Article
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AMAnna May
Anna May
SGStefan Gesell‐May
Stefan Gesell‐May
TMTobias Müller
Tobias Müller
WEWolfgang Ertel
Wolfgang Ertel
Summary: Background: Due to recent developments in artificial intelligence, deep learning, and smart‐device‐technology, diagnostic software may be developed which can be executed offline as an app on smartphones using their high‐resolution cameras and increasing processing power to directly analyse photos taken on the device. Objectives: A software tool was developed to aid in the diagnosis of equine ophthalmic diseases, especially uveitis. Study design: Prospective comparison of software and clinical diagnoses. Methods: A deep learning approach for image classification was used to train software by analysing photographs of equine eyes to make a statement on whether the horse was displaying signs of uveitis or other ophthalmic diseases. Four basis networks of different sizes (MobileNetV2, InceptionV3, VGG16, VGG19) with modified top‐layers were evaluated. Convolutional Neural Networks (CNN) were trained on 2346 pictures of equine eyes, which were augmented to 9384 images. 261 separate unmodified images were used to evaluate the performance of the trained network. Results: Cross validation showed accuracy of 99.82% on training data and 96.66% on validation data when distinguishing between three categories (uveitis, other ophthalmic diseases, healthy). Main limitations: One source of selection bias for the artificial intelligence presumably was the increased pupil size, which was mainly present in horses with ophthalmic diseases due to the use of mydriatics, and was not homogeneously dispersed in all categories of the dataset. Conclusions: Our system for detection of equine uveitis is unique and novel and can differentiate between uveitis and other equine ophthalmic diseases. Its development also serves as a proof‐of‐concept for image‐based detection of ophthalmic diseases in general and as a basis for its further use and expansion.

17 July 2018 in Electronic Notes in Discrete Mathematics
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Journal Article
Open access
TMTobias Müller
Tobias Müller
MNMarc Noy
Marc Noy
We consider first order expressible properties of random perfect graphs. That is, we pick a graph Gn uniformly at random from all (labelled) perfect graphs on n vertices and consider the probability that it satisfies some graph property that can be expressed in the first order language of graphs. We show that there exists such a first order expressible property for which the probability that Gn satisfies it does not converge as n→∞.