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Date Time Venue Talk
11/23/20 03:00 pm Zoom About myself, my master thesis and current/future research
Judith Angel

An overview about the master thesis will be given, treating numerical methods for solving a PDE-constrained optimization problem. Afterwards, an outlook on advanced numerical methods for PDEs and modelling of tsunamis will be presented.

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11/16/20 04:15 pm Online (Zoom Link folgt) "Geodesics with few colour changes in the hypercube" (Bachelorarbeit)
Branko Schaub

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11/16/20 03:00 pm Zoom From Stein's Method to Stochastic Geometry
Matthias Schulte

Stein's method is a powerful technique to establish convergence in distribution of a sequence of random variables to a standard Gaussian random variable. After an introduction to this approach, its application to several problems from stochastic geometry is discussed.

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10/13/20 04:00 pm Zoom Overview on Axon and Myelin Segmentation of Microscopy Data Using Convolutional Neural Networks [Forschungsprojektarbeit]
Ruhullah Najafi

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09/23/20 10:00 am Zoom Verbesserung eines Segmentieralgorithmus für flache Fingerabdrücke auf Basis einer vergleichenden Analyse [Bachelorarbeit]
Thomas Plotz

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09/11/20 03:00 pm Am Schwarzenberg-Campus 3 (E), Room 3.074 / Online-Stream Rationale Aktivierungsfunktionen in neuronalen Netzen (Bachelorarbeitsvortrag)
Fabian Bahr

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09/10/20 03:30 pm (Zoom Link wird am 09.09. per E-Mail angekündigt) Bildsegmentierung durch Deep Learning mit U-Net und dem Mumford-Shah-Funktional [Bachelorarbeit]
Jannik Jacobsen

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08/26/20 04:00 pm Am Schwarzenberg-Campus 3 (E), Room 3.074/75 Fast Strategies for Waiter-Client and Client-Waiter Games [Bachelorarbeit]
Sophie Externbrink, E-10

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08/24/20 03:00 pm Am Schwarzenberg-Campus 3 (E), Room 3.074 / Online-Stream Neuronale Netze basierend auf Radiale-Basis-Funktionen (Bachelorarbeitsvortrag)
Marcel Franz

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08/10/20 03:30 pm Zoom On the Axioms of Quantum Mechanics
Dennis Schmeckpeper

This will be an introductory talk on how the fundamental assumptions of quantum mechanics are modeled and how this relies on the spectral theory of unbounded self-adjoint operators on separable Hilbert spaces.

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