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20112026
most citedRectification properties of conically shaped nanopores: consequences of miniaturization

70 citations · 239 across the 42 of their papers we have counts for

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Showing 2025Show all

7 papers · 1 filter

math.AP2025

Effective transmission through an interface with evolving microstructure

Lucas M. Fix, Gianna Götzmann, Malte A. Peter +1

We study the asymptotic behaviour of a system of nonlinear reaction--diffusion--advection equations in a domain consisting of two bulk regions connected via microscopic channels di…

physics.app-ph2025

Visualizing the Link Between Nanomorphology and Energetic Disorder in 3D Organic Solar Cells

Pelin Çiloğlu, Carmen Tretmans, Carsten Deibel +3

The performance of organic bulk heterojunction (BHJ) solar cells is highly sensitive to both nanomorphology and energetic disorder arising from microscopic molecular packing and st…

math.NA2025

Neural Network Acceleration of Iterative Methods for Nonlinear Schrödinger Eigenvalue Problems

Daniel Peterseim, Jan-F. Pietschmann, Jonas Püschel +1

We present a novel approach to accelerate iterative methods to solve nonlinear Schrödinger eigenvalue problems using neural networks. Nonlinear eigenvector problems are fundamental…

math.AP2025

Dynamic Optimal Transport with optimal star shaped graphs

Marcello Carioni, Juliane Krautz, Jan-F. Pietschmann

We study an optimal transport problem in a compact convex set where bulk transport is coupled to dynamic optimal transport on a metric graph $ \mathsf{G} = (…

cs.LG2025

Physics-Informed DeepONets for drift-diffusion on metric graphs: simulation and parameter identification

Jan Blechschmidt, Tom-Christian Riemer, Max Winkler +2

We develop a novel physics informed deep learning approach for solving nonlinear drift-diffusion equations on metric graphs. These models represent an important model class with a…

math.AP2025

Dynamic Optimal Transport with Optimal Preferential Paths

Marcello Carioni, Juliane Krautz, Jan-F. Pietschmann

We study a dynamic optimal transport type problem on a domain that consists of two parts: a compact set (bulk) and a non-intersecting and sufficiently regul…