TRR 181 DFG
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    • Area M Mathematics, New Concepts and Methods
      • M2 Mathematical, Numerical and Datadriven Approaches to Ocean Parameterisations
      • M3 Towards Consistent Subgrid Momentum Closures
      • M5 Reducing Spurious Dissipation and Energetic Inconsistencies in Realistic Ocean Modelling Applications
    • Area T Turbulence and Boundary Layer
      • T2 Ocean Surface Layer Energetics
      • T4 Energy Fluxes at the Air-Sea Interface
      • T5 Gravity Wave Genesis, Break-up and Dissipation
    • Area W Wave Processes
      • W1 Gravity Wave Parameterisation for the Atmosphere
      • W2 Observed and Simulated Internal Tides: Generation, Modification by Eddies, and Contribution to Energy Budget
      • W4 Gravity Wave Parameterisation for the Ocean
      • W5 Internal Wave Energy Dissipation and Wavenumber Spectra: Adaptive Sampling in the Ocean Interior
      • W6 Spectral Energy Fluxes by Wave-Wave Interactions
    • Area L Large-Scale and Balanced Processes
      • L2 Quantifying Dynamical Regimes in the Ocean and the Atmosphere
      • L3 Meso- to Submesoscale Turbulence in the Ocean
      • L4 Multiscale Ocean-Atmosphere Coupling
      • L5 Future Climate Applications of Mixing Parameterisations in Earth-System Models
    • Area S Synthesis with Climate Models
      • S1 Diagnosis and Metrics in Climate Models
      • S2 Improved Parameterisations and Numerics in Climate Models
      • S3 Climate Model Intercomparison
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    • Phase 1
      • Area M Mathematics, new concepts and methods
      • Area T Turbulence and boundary layer
      • Area W Wave processes
      • Area L Large-scale and balanced processes
      • Area S Synthesis Climate models as metrics
    • Phase 2
      • Area M Mathematics, New Concepts and Methods
      • Area T Turbulence and Boundary Layer
      • Area W Wave Processes
      • Area L Large-Scale and Balanced Processes
      • Area S Synthesis with Climate Models
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19.03.2019

New publication by our Postdoc Anton Kutsenko

Our Postdoc Anton Kutsenko published a new paper in the "Journal of Approximation Theory" titled: "A note on sharp spectral estimates for periodic Jacobi matrices".

Abstract

The absract includes equations we cannot display on our page. Please follow the link to read the abstract and download the paper.

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Latest News
25.02.2026

Researcher Spotlight - Meet Dr. Hugo Lévy, Enhancing Climate Models

Dr. Hugo Lévy is a postdoctoral researcher at the Alfred Wegener Institute for Polar and Marine Research in Bremerhaven, working since April 2025 in subproject S1 “Diagnosis and Metrics in Climate Models”. more ›

23.02.2026

Report - Research Stay in Toulouse, France by Henning Franke

In January 2026, Henning Franke did a research stay at Laboratoire d'Etudes en Géophysique et Océanographie Spatiales in Toulouse. more ›

10.02.2026

Researcher Spotlight - Meet Dr. Han Wang, Developing innovative tools

We are pleased to present Dr. Han Wang, a researcher affiliated with the University of Hamburg. She develops innovative tools to better understand the dynamics of the ocean, with a special focus on analytical and data-driven methods that can extract valuable information from observational data often limited in resolutions and coverage. more ›

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