Research for Trustworthy Predictive Models
Imagine you’re measuring the temperature on your patio every day and writing it down. These are what we call âmeasurement data.â Some days are warmer, some are colder, but overall, it gets warm in the summer and cold in the winter. This overall pattern is called a âtrend.â In our work, we focus on finding or learning these trends in the measurement data. We do this using something called Gaussian Process Models. A Gaussian Process Model is great at âlearningâ these trends. Even if there are a few unusually warm days in winter, the model still understands that itâs winter. Through learning, Gaussian Processes can also make predictions for the future, such as what the temperatures might be in the coming years.
Our research aims to improve these predictions and use them to detect changes and anomalies in the data. For example, weâve been able to make Gaussian Processes learn new patterns faster. Additionally, weâve taught the models some basic physical laws! Right now, weâre working on figuring out when a model is âgood,â so we can compare different models. After all, we donât want our temperature model to predict several warm days every winter just because it happened once.
Finally, we also want a Gaussian Process to notice when new data looks different from what it has seen before and explain what makes it different. For instance, if we put up an umbrella on our patio and it doesn’t get as warm during the day anymore, the model should say, âWarning: itâs not getting as warm during the day as before. Something has changed.â
Overall, with our project, we aim to help understand complex processes better and explain changes in those processes. By providing clear explanations, we can ensure that we can trust the predictions made by our models.
Additional resources
TBA
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Project Publications
- Berns, Fabian, Jan David HĂŒwel, and Christian Beecks (2021). ââLOGIC: Prob- abilistic Machine Learning for Time Series Classificationââ. In: 2021 IEEE International Conference on Data Mining (ICDM), pp. 1000â1005. doi: 10.1109/ICDM51629.2021.00113.
- Berns, Fabian, Jan David HĂŒwel, and Christian Beecks (2022). ââAutomated Model Inference for Gaussian Processes: An Overview of State-of-the-Art Methods and Algorithmsââ. In: SN Computer Science 3.4, pp. 1â11.
- Besginow, Andreas, Jan David HĂŒwel, Markus Lange-Hegermann, and Christian Beecks (2020). ââExploring Methods to Apply Gaussian Processes in Industrial Anomaly Detectionââ. In: Neurocomputing 403, pp. 383â399.
- Besginow, Andreas and Markus Lange-Hegermann (2022). ââConstraining Gaus- sian Processes to Systems of Linear Ordinary Differential Equationsââ. In: Advances in Neural Information Processing Systems. Ed. by Alice H. Oh, Alekh Agarwal, Danielle Belgrave, and Kyunghyun Cho.
- Gresch, Anne, Jan David HĂŒwel, Jennifer Briggs, Tim Berger, Ruben Koch, Thomas Deickert, Christian Beecks, Richard Benninger, and Martina DĂŒfer (2023). ââResolving spatiotemporal electrical signaling within the islet via CMOS microelectrode arrays (Under review)ââ. In: bioRxiv. doi: 10.1101/ 2023.10.24.563843.
- HĂŒwel, Jan David and Christian Beecks (2023). ââGaussian Process Compo- nent Mining with the Apriori Algorithmââ. In: International Conference on Database and Expert Systems Applications. Springer, pp. 423â429.
- HĂŒwel, Jan David and Christian Beecks (2024). ââFrequent Component Analysis for Large Time Series Databases with Gaussian Processes (under review)ââ. In: International Conference on Extending Database Technology.
- HĂŒwel, Jan David, Fabian Berns, and Christian Beecks (2021). ââAutomated Kernel Search for Gaussian Processes on Data Streamsââ. In: IEEE BigData. IEEE, pp. 3584â3588.
- HĂŒwel, Jan David, Andreas Besginow, Fabian Berns, Markus Lange-Hegermann, and Christian Beecks (2020). ââOn Kernel Search Based Gaussian Process Anomaly Detectionââ. In: International Conference on Innovative Intelligent Industrial Production and Logistics. Springer, pp. 1â23.
- HĂŒwel, Jan David, Andreas Besginow, Fabian Berns, Markus Lange-Hegermann, and Christian Beecks (2023). ââOn Kernel Search Based Gaussian Process Anomaly Detectionââ. In: Innovative Intelligent Industrial Production and Logistics. Ed. by Alexander Smirnov, HervĂ© Panetto, and Kurosh Madani. Cham: Springer Nature Switzerland, pp. 1â23. isbn: 978-3-031-37228-5.
- HĂŒwel, Jan David, Anne Gresch, Tim Berger, Martina DĂŒfer, and Christian Beecks (2022). ââAnalysis of Extracellular Potential Recordings by High- Density Micro-electrode Arrays of Pancreatic Isletsââ. In: International Conference on Database and Expert Systems Applications. Springer, pp. 270â276.
- HĂŒwel, Jan David, Anne Gresch, Fabian Berns, Ruben Koch, Martina DĂŒfer, and Christian Beecks (n.d.). ââTracing Patterns in Electrophysiological Time Series Dataââ. In: International Conference on Data Science and Advanced Analytics (in print).
- HĂŒwel, Jan David, Florian Haselbeck, Dominik G Grimm, and Christian Beecks (2022). ââDynamically Self-adjusting Gaussian Processes for Data Stream Modellingââ. In: German Conference on Artificial Intelligence (KĂŒnstliche Intelligenz). Springer, pp. 96â114.
- Schlake, Georg Stefan, Jan David HĂŒwel, Fabian Berns, and Christian Beecks (2022). ââEvaluating the Lottery Ticket Hypothesis to Sparsify Neural Net- works for Time Series Classificationââ. In: 2022 IEEE 38th International Conference on Data Engineering Workshops (ICDEW). IEEE, pp. 70â73.