Peter Lewintan
[lewintan]
Karlsruhe Institute of Technology
Email: peter.lewintan AT kit.edu
Home-page: https://www.math.kit.edu/iana2/~lewintan/en
arxiv id: lewintan_p_1
orcid id: 0000-0002-7188-4806
Available papers (12):
[plain text]- F. Gmeineder - P. Lewintan - J. Van Schaftingen (preprint)
Limiting Korn-Maxwell-Sobolev inequalities for general incompatibilities (2024) - P. Lewintan - P. Stephan (preprint)
Constant rank operators in Korn-Maxwell-Sobolev inequalities (2024) - F. Gmeineder - P. Lewintan - P. Neff (CalcVar PDE)
Optimal incompatible Korn-Maxwell-Sobolev inequalities in all dimensions (2023) - F. Gmeineder - P. Lewintan - P. Neff (Mathematical Models and Methods in Applied Sciences)
Korn-Maxwell-Sobolev inequalities for general incompatibilities (2022) - P. Lewintan - P. Neff (Zeitschrift für angewandte Mathematik und Physik)
L^p -trace-free version of the generalized Korn inequality for incompatible tensor fields in arbitrary dimensions (2021) - P. Lewintan - S. Müller - P. Neff (Calc. Var.)
Korn inequalities for incompatible tensor fields in three space dimensions with conformally invariant dislocation energy (2021) - P. Lewintan - P. Neff (C.R., Math.)
$L^p$-versions of the generalized Korn inequalities for incompatible tensor fields in arbitrary dimensions with $p$-integrable exterior derivative (2021) - P. Lewintan - P. Neff (Proceedings of the Royal Society of Edinburgh. Section A: Mathematics)
$L^p$-trace-free generalized Korn inequalities for incompatible tensor fields in three space dimensions (2021) - P. Lewintan (Open Mathematics)
Matrix representation of a cross product and related curl-based differential operators in all space dimensions (2021) - P. Lewintan - P. Neff (Mathematical Methods in the Applied Sciences)
Nečas-Lions lemma revisited: An $L^p$-version of the generalized Korn inequality for incompatible tensor fields (2021) - P. Lewintan (Rend. Sem. Mat. Univ. Padova)
On $\alpha$-minimizing hypercones (2020) - P. Lewintan (Adv. Appl. Clifford Algebras)
Geometric Calculus of the Gauss Map (2017)
Organizer:
- 4 oct 2023 - 6 oct 2023: Conference on Trends in Analysis 2023