Causal structure learning (CSL), i.e., the derivation of the causal graphical model representing the functional relationships between variables of a system from observational data, is crucial to many domains. However, while current methods of CSL assume the same data type or a specific family of functional relationships, most real-world scenarios incorporate heterogeneous data, e.g., mixed data. Moreover, as the underlying functional causal model and corresponding consistent model-based dependence measures are mostly unknown in advance the selection of inappropriate methods for CSL yields to incorrect results.

As part of our research on Data-Driven Causal Inference we address these challenges through the introduction of information theoretic statistical methods and the development of a modular pipeline for experimental evaluation of CSL from observational data. We demonstrate the applicability of our approaches on both synthetic and real-world settings with regard to the consistency of the estimated underlying causal structures.

Keywords: Causal Structure Learning, Causal Inference, Machine Learning in Real-World Scenarios, Computational Statistics

• Data-Driven Causal Inference
  • Causal Structure Learning in Heterogeneous Settings
• Application Scenarios with Cooperation Partners
  • Mechanical Engineering
  • Automotive Production

Lectures:

• Causal Inference - Theory and Applications in Enterprise Computing (SS18, SS19, SS20)
• Trends and Concepts in the Software Industry I (SS17)
• Trends and Concepts in the Software Industry II (WS16/17)

Seminars:

• Trends in Bioinformatics (WS17/18, WS18/19)

Master Projects:

• Causal Reasoning on Enterprise Data (WS19/20)
• Design and Implementation of a Causal Inference Pipeline (WS18/19)

Bachelor Projects:

• Application of Causal Inference in Automotive Production (WS17/18, SS18)
• Machine Learning for Sales Order Fulfillment (WS16/17, SS17)

Master's Degree in Mathematics, Heidelberg University, 2017, Focus: Statistics and Probability Theory, Thesis: "Asymptotics for Directed Interaction Networks based on Counting Process Theory"

Bachelor's Degree in Mathematics, Heidelberg University, 2014, Focus: Statistics and Probability Theory, Thesis "Pricing of Derivatives in the Binomial Model"