David Prömel

Full professor

University of Mannheim

Germany

Research Interests

Explore related searches

Professors in Germany Professors in Fluid Mechanics Fluid Mechanics professors in Germany

Contact this professor

Get a free first email built on one of their papers, ready for you to edit and send yourself.

About

David Prömel is a Full Professor at Universität Mannheim, Germany. His research encompasses various areas, including Besov spaces, functional differential equations, and stochastic Volterra equations. He has recently contributed to the understanding of the Hegselmann–Krause model and robust finance through the application of càdlàg rough paths.

Articles (16)

Year:

2025

Year:

2025

Year:

2025

Year:

2024

Year:

2024

Year:

2024

Year:

2023

Year:

2023

Year:

2023

Year:

2022

Year:

2022

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Collaborators (4)

Andrew Allan

Assistant Professor

University of Durham

UNITED KINGDOM

View details

Jan Obloj

Professor of Mathematics

University of Oxford

UNITED KINGDOM

View details

Mathias Trabs

Professor

Karlsruhe Institute of Technology

GERMANY

View details

Leif Döring

Professor

University of Mannheim

GERMANY

View details

ApplyKite TwinLearns as you apply

Make your next move.

Prepare your application

Review drafts before you send them.

David Prömel

Research Interests

Explore related searches

Contact this professor

About

Articles (16)

Characterization of Besov spaces with dominating mixed smoothness by differences

Functional differential equations driven by càdlàg rough paths

Hegselmann–Krause model with environmental noise

Pathwise uniqueness for singular stochastic Volterra equations with Hölder coefficients

Well‐posedness of diffusion–aggregation equations with bounded kernels and their mean‐field approximations

A càdlàg rough path foundation for robust finance

Stochastic Volterra equations with Hölder diffusion coefficients

A Sobolev rough path extension theorem via regularity structures

Model-free portfolio theory: A rough path approach

Optimal Extension to Sobolev Rough Paths

One-dimensional game-theoretic differential equations

Existence and uniqueness results for time-inhomogeneous time-change equations and Fokker-Planck equations

Càdlàg rough differential equations with reflecting barriers

Paracontrolled distribution approach to stochastic Volterra equations

Stochastic analysis with modelled distributions

Local times and Tanaka–Meyer formulae for càdlàg paths

Collaborators (4)

Andrew Allan

Jan Obloj

Mathias Trabs

Leif Döring

Make your next move.