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Kommende Semester
Abschlussarbeiten
Forschung
Team
Prof. Dr. Martin Schmidt
Bianca Lermer
Sabine Braak
PD Dr. Sebastian Klein
Dr. Ross Ogilvie
Nicolas Hasse
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School of Business Informatics and Mathematics
Prof. Dr. Martin Schmidt
Team
Prof. Dr. Martin Schmidt
Prof. Dr. Martin Schmidt
Lehrstuhl für Geometrische Analysis
University of Mannheim
Fakultät für Wirtschaftsinformatik und Wirtschaftsmathematik
B 6, 28–29 – Room C 4.06
68159 Mannheim
Phone:
+49 621 181-2474
Fax:
+49 621 181-3577
E-mail:
schmidt.math
mail-
uni-mannheim.de
Web:
www.wim.uni-mannheim.de/schmidt
Credit: Emilie Orgler
Articles
Research Papers
Hauswirth, L., Kilian, M. and Schmidt, M. U. (2020).
Properly embedded minimal annuli in S2×R
.
Journal of Integrable Systems
, 5, xyaa005, 1–37.
Kolb, O., Döring, L., Klinger, M., Schlather, M. and Schmidt, M. U. (2017).
Individualisierte Tutorien im Mathematikstudium
.
Neues Handbuch Hochschullehre
, 82, 77–88.
Carberry, E. and Schmidt, M. U. (2016).
The closure of spectral data for constant mean curvature tori in S^3
.
Journal für die reine und angewandte Mathematik
, 2016, 149–166.
Carberry, E. and Schmidt, M. U. (2016).
The prevalence of tori amongst constant mean curvature planes in R³
.
Journal of Geometry and Physics
, 106, 352–366.
Hauswirth, L., Kilian, M. and Schmidt, M. U. (2016).
Mean-convex Alexandrov embedded constant mean curvature tori in the 3-sphere
.
Proceedings of the London Mathematical Society
, 112, 588–622.
Hauswirth, L., Kilian, M. and Schmidt, M. U. (2015).
On mean-convex Alexandrov embedded surfaces in the 3-sphere
.
Mathematische Zeitschrift
, 281, 483–499.
Kilian, M., Schmidt, M. U. and Schmitt, N. (2015).
Flows of constant mean curvature tori in the 3-sphere: The equivariant case
.
Journal für die reine und angewandte Mathematik
, 2015, 46–86.
Kilian, M., Schmidt, M. U. and Schmitt, N. (2014).
On stability of equivariant minimal tori in the 3-sphere
.
Journal of Geometry and Physics
, 85, 171–176.
Hauswirth, L., Kilian, M. and Schmidt, M. U. (2013).
Finite type minimal annuli in S^2×R
.
Illinois Journal of Mathematics
, 57, 697–741.
Klauer, A. and Schmidt, M. U. (2013).
Erratum Bloch varieties of higher-dimensional, periodic Schrödinger operators [J. Appl. Anal. 15 (2009), 33–46]
.
Journal of Applied Analysis : JAA
, 19, 305–306.
Klauer, A. and Schmidt, M. U. (2009).
Bloch Varieties of higher-dimensional periodic Schrödinger Operators
.
Journal of Applied Analysis : JAA
, 15, 33–46.
Armknecht, F., Elsner, C. and Schmidt, M. U. (2010).
Using the inhomogeneous simultaneous approximation problem for cryptographic design
.
Cryptology ePrint Archive
, Report 2010/
302. Santa Barbara, CA: IACR, International Association for Cryptologic Research.
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