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Items where Division is "04 Department of Mathematics > Analysis > Angewandte Analysis" and Year is [pin missing: value2]

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Jump to: 2024 | 2020 | 2018 | 2017
Number of items at this level (without sub-levels): 8.

2024

Brandt, Felix ; Hieber, Matthias (2024)
Strong periodic solutions to quasilinear parabolic equations: An approach by the Da Prato–Grisvard theorem.
In: Bulletin of the London Mathematical Society, 2023, 55 (4)
doi: 10.26083/tuprints-00024693
Article, Secondary publication, Publisher's Version

Brandt, Felix Christopher Helmut Ludwig (2024)
Geophysical Flow Models: An Approach by Quasilinear Evolution Equations.
Technische Universität Darmstadt
doi: 10.26083/tuprints-00027378
Ph.D. Thesis, Primary publication, Publisher's Version

Giga, Yoshikazu ; Gries, Mathis ; Hieber, Matthias ; Hussein, Amru ; Kashiwabara, Takahito (2024)
The primitive equations in the scaling-invariant space L∞(L1).
In: Journal of Evolution Equations, 2021, 21 (4)
doi: 10.26083/tuprints-00023424
Article, Secondary publication, Publisher's Version

2020

Kreß, Klaus (2020)
Time-Periodic Solutions to Bidomain, Chemotaxis-Fluid, and Q-Tensor Models.
Technische Universität Darmstadt
doi: 10.25534/tuprints-00013505
Ph.D. Thesis, Primary publication

Wrona, Marc (2020)
Liquid Crystals and the Primitive Equations: An Approach by Maximal Regularity.
Technische Universität Darmstadt
doi: 10.25534/tuprints-00011551
Ph.D. Thesis, Primary publication

2018

Gries, Mathis Yannik (2018)
On the primitive equations and the hydrostatic Stokes operator.
Technische Universität Darmstadt
Ph.D. Thesis, Primary publication

Seyfert, Anton (2018)
The Helmholtz-Hodge Decomposition in Lebesgue Spaces on Exterior Domains and Evolution Equations on the Whole Real Time Axis.
Technische Universität Darmstadt
Ph.D. Thesis, Primary publication

2017

Tolksdorf, Patrick (2017)
On the L^p-theory of the Navier-Stokes equation on Lipschitz domains.
Technische Universität Darmstadt
Ph.D. Thesis, Primary publication

This list was generated on Sun Nov 24 12:22:02 2024 CET.