PUB - Publikationen an der Universität Bielefeld

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• [10]
  

  2023 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2954456

  Herr, S., et al., 2023. Local well-posedness of a system describing laser-plasma interactions. Vietnam Journal of Mathematics. Special issue dedicated to Carlos Kenig on the occasion of his 70th birthday., 51, p 759-770.

  PUB | PDF | DOI | Download (ext.) | WoS | arXiv
   
• [9]
  

  2023 | Preprint | Veröffentlicht | PUB-ID: 2967998

  Herr, S., et al., 2023. The three dimensional stochastic Zakharov system.

  PUB | arXiv
   
• [8]
  

  2023 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2967813

  Spitz, M., 2023. Almost sure local wellposedness and scattering for the energy-critical cubic nonlinear Schrödinger equation with supercritical data. Nonlinear Analysis, 229: 113204.

  PUB | DOI | WoS
   
• [7]
  

  2022 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2966263

  Spitz, M., 2022. On the almost sure scattering for the energy-critical cubic wave equation with supercritical data. Communications on Pure and Applied Analysis, 21(12), p 4041-4070.

  PUB | DOI | WoS
   
• [6]
  

  2022 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2967431

  Schnaubelt, R., & Spitz, M., 2022. Local wellposedness of quasilinear Maxwell equations with conservative interface conditions. Communications in Mathematical Sciences, 20(8), p 2265-2313.

  PUB | DOI | Download (ext.) | WoS
   
• [5]
  

  2022 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2958887

  Spitz, M., 2022. Randomized final-state problem for the Zakharov system in dimension three. Communications in Partial Differential Equations , 47(2), p 346-377.

  PUB | DOI | WoS
   
• [4]
  

  2022 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2958894

  Spitz, M., 2022. Regularity theory for nonautonomous Maxwell equations with perfectly conducting boundary conditions. Journal of Mathematical Analysis and Applications, 506(1): 125646.

  PUB | DOI | WoS
   
• [3]
  

  2021 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2950200

  Schnaubelt, R., & Spitz, M., 2021. Local wellposedness of quasilinear Maxwell equations with absorbing boundary conditions. Evolution Equations and Control Theory , 10(1), p 155-198.

  PUB | DOI | WoS
   
• [2]
  

  2019 | Zeitschriftenaufsatz | Veröffentlicht | PUB-ID: 2962784

  Spitz, M., 2019. Local wellposedness of nonlinear Maxwell equations with perfectly conducting boundary conditions. Journal of Differential Equations, 266(8), p 5012-5063.

  PUB | DOI | WoS
   
• [1]
  

  2017 | Dissertation | Veröffentlicht | PUB-ID: 2962785

  Spitz, M., 2017. Local Wellposedness of Nonlinear Maxwell Equations, Karlsruhe: Karlsruher Inst. für Technologie, Bibliothek.

  PUB | DOI