ISem25

In Phase 2 groups of 4-5 participants from different universities work on one of 14 projects. These groups are supervised by a project coordinator and communicate via internet. The project will be presented in Phase 3, at the closing workshop.

• Project A: Jochen Glück (University of Wuppertal), Sahiba Arora (TU Dresden): Uniform eventually positive $C_0$-semigroups.
  • Timotheus Schmatzler
  • Andrew Pritchard
  • Noa Bihlmaier
  • Ekaterina Tsypina
  • Marius Neubert
    
    
• Project B: Rainer Nagel (University of Tübingen): Koopman se­migroups.
  • Robert Franz
  • Max Sauerbrey
  • Franziska Lach
  • Aaron Kettner
    
    
• Project C: Markus Kunze (University of Konstanz): The Gearhart-Greiner-Prüss theorem
  • Nina Henn
  • Mohamed Fkirine
  • Leon Berghoff-Flüel
  • Noah Köstner
    
    
• Project D: Delio Mugnolo, Marvin Plümer (Fern University Hagen): Spectra of self-adjoint operators generating semigroups that satisfy Gaussian estimates.
  • Christoph Schwerdt
  • Alejandro Mahillo Cazorla
  • Chiara Paulsen
  • Ilham Oueld Dris
    
    
• Project E: Lukas Niebel (University of Ulm): The Kolmogorov equation in $L^p({\mathbb R}^N)$ Semigroup, spectrum, maximal regularity?
  • Merlin Schmitz
  • Paolo De Fazio
  • Paul Beckermann
  • Soukaina EL MASMARI
    
    
• Project F: Christian Seifert (University of Hamburg): The problem $s(A)=\omega(A)$ for positive semigroups on $L^p$-spaces.
  • Jonas Lenz
  • Daniel Müller
  • Lukas Vorberg
  • Pablo Lummerzheim
    
    
• Project G & H: Lassi Paunonen (University of Tampere), David Seifert (University of Newcastle), Sascha Trostorff (University of Kiel): Non-uniform stability of semigroups.
  • Nathanael Skrepek
  • Mehmet-Emin Erbay
  • Luca Haardt
  • Katharina Klioba
  • Lorenzo Liverani
  • David Ploß
    
    
• Project I: Amru Hussein (TU Kaiserslautern): Operators similar to self-adjoint ones.
  • Michael Zimmermann
  • Jana Vogel
  • Daniël Bonnema
  • Tim Böhnlein
    
    
• Project J: Adrian Viorel (Babeș-Bolyai University Cluj-Napoca): Metastability in the Burger equation.
  • Jonathan Mui
  • Lauri Särkiö
  • Manuel Schiffer
  • Jona Seidel
    
    
• Project K: Ivica Nakić (University of Zagreb): Exact observability: Hautus, Ingham and Lyapunov condition
  • Jonas Lauscher
  • Jesse Reimann
  • Johannes Stojanow
  • Maximilian Ruff
  • Arzu Ahmadova
    
    
• Project L: Lahcen Maniar (University of Marrakech), Salem Nafiri (École Hassania des Travaux Publics, Casablanca), Boubacar Diao (University of Saint-Louis, Sénégal): On the impact of delay on thermoelasticity.
  • Matija Livaić
  • BOUJIJANE Samir
  • Leone Vincenzo
  • Schlosser Nicolas
    
    
• Project M: Angela Albanese, Elisabetta Mangino (University of Salento): $L^p$-spectrum of the Ornstein-Uhlenbeck operator
  • Ole Cañadas
  • Leon Duensing
  • Francisco Ezquerra Larrodé
  • Gerd Schmidt
  • Alessandro Camasta
    
    
• Project N: Davide Addona, Luca Lorenzi (University of Parma): Analysis of a HIV model.
  • Marco Flaim
  • Lamberti Lorenzo
  • Porfido Marianna
  • Benard Nyaare