Sort by
Refine Your Search
-
Listed
-
Category
-
Country
-
Employer
- AALTO UNIVERSITY
- Aalto University
- Chalmers University of Technology
- Forschungszentrum Jülich
- Ghent University
- King Abdullah University of Science and Technology
- Mathjobs.org
- Pennsylvania State University
- Sandia National Laboratories
- UNIVERSITY OF VIENNA
- UiT The Arctic University of Norway
- University of Copenhagen
- University of Sheffield
- University of Vienna
- 4 more »
- « less
-
Field
-
Tenure-Track Professorship in Data Driven Partial Differential Equations Employer UNIVERSITY OF VIENNA Location Vienna (Landbezirke) (AT) Closing date 15 Sep 2026 View more categories View less
-
intradisciplinary cooperation. https://mathematik.univie.ac.at/en/research/applied-and-computational-partial-differential-equations/ Your academic profile: Doctoral degree/PhD Two years of international research
-
King Abdullah University of Science and Technology | Saudi Arabia, | Saudi Arabia | about 8 hours ago
Partial Differential Equations and Stochastic Differential Equations, Numerical Optimization, Uncertainty quantification, Approximation Theory, Applied Probability and Bayesian statistics, Optimal Control
-
project The PRONTO project aims at modeling public transport networks with stochastic partial differential equations. The project is joint between research groups in mathematics and automatic control
-
parameters Integrating physical knowledge, such as governing differential equations and physical constraints, into probabilistic kernel models Developing and evaluating a physics-informed digital
-
Mathjobs.org | about 1 month ago
, dynamical systems, geometry, algebra, analysis and partial differential equations, applied mathematics and numerical analysis. The department also hosts several research centers including the Anatole Katok
-
, dynamical systems, geometry, algebra, analysis and partial differential equations, applied mathematics and numerical analysis. The department also hosts several research centers including the Anatole Katok
-
convex nonsmooth optimisation and numerical analysis of stochastic differential equations. Second, Gibbs or Metropolis updates for the hyperparameters: residual variance, global shrinkage, local scales
-
in Neural Information Processing Systems. Vol. 38. OpenReview . 2025. [2] J. R. Hübers et al. “Foundation Inference Models for Ordinary Differential Equations”. In: Forty-third International
-
. R. Hübers et al. “Foundation Inference Models for Ordinary Differential Equations”. In: Forty-third International Conference on Machine Learning . 2026. [3] C. Métayer, A. Ballesta, and J. Martinelli