Juliacon 2024

Bert de Vries

Bert de Vries received MSc (1986) and PhD (1991) degrees in Electrical Engineering from Eindhoven University of Technology (TU/e) and the University of Florida, respectively. From 1992 to 1999, he worked as a research scientist at Sarnoff Research Center in Princeton (NJ, USA). Since 1999, he has been employed in the hearing aid industry, both in engineering and managerial positions. De Vries was appointed professor in the Signal Processing Systems Group at TU/e in 2012. His research focuses on the development of intelligent autonomous agents that learn from in-situ interactions with their environment. We aim to use these agents to automate the development of novel signal processing and control algorithms, see biaslab.org. Our research draws inspiration from diverse fields including computational neuroscience, Bayesian machine learning, and signal processing systems. A current major application area concerns the personalization of medical signal processing systems such as hearing aid algorithms.


Sessions

07-12
09:00
60min
Natural Artificial Intelligence
Bert de Vries

Large language model-based chatbots such as chatGPT are very impressive, but you cannot ask them to go out and learn how to ride a bike. Learning how to ride a bike is about an agent that learns a skill through efficient, real-time interactions with a dynamic environment. In this presentation, I will discuss the underlying technology that enables brains to learn new skills and acquire knowledge solely through unsupervised environmental interactions.

AI/ML/AD
REPL (2, main stage)
07-12
10:20
10min
ExponentialFamilyManifolds.jl: Advancing Probabilistic Modeling
Mykola Lukashchuk, Bert de Vries

ExponentialFamilyManifolds.jl efficiently tackles non-conjugate inference in probabilistic models by projecting distributions onto exponential families using Kullback-Leibler divergence optimization. Integrating with Manifolds.jl, Manopt.jl, and RxInfer.jl, it enhances scalability and inference efficiency, especially in models with conjugate and non-conjugate elements. This makes inference with exponential family priors both efficient and flexible.

General
Function (4.1)