[de] sommestersemester 2022
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de/SoSe2022/DG2.markdown
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## Differentialgeometrie II
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- [Skript](http://www.math.uni-konstanz.de/~schnuere/skripte/dg1.pdf) (Oliver Schnürer)
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- **Termin**: Donnerstag um 11:45, Raum D404
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- **Abgabe**: bei F402 oder per Email bis Montag 14:00
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- **Übungsblätter**:
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[1]()
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· [2]()
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· [3]()
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de/SoSe2022/FA2.markdown
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## Funktionalanalysis II
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- [Skript](http://www.math.uni-konstanz.de/~schnuere/skripte/fa.pdf) (Oliver Schnürer)
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- **Termin**: Donnerstag um 12:30, Raum D404
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- **Abgabe**: bei F402 oder per Email bis Dienstag 14:00
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- **Übungsblätter**:
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[1]()
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· [2]()
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· [3]()
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## Seminar: Geometrische Analysis
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Gaspard Jankowiak und Oliver Schnürer
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Termin: Montag um 15.15 Uhr, Raum D404
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**Termin**: Montag um 15.15 Uhr, Raum D404
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[ILIAS](https://ilias-6.kim.uni-konstanz.de/ilias.php?ref_id=1392318&cmd=frameset&cmdClass=ilrepositorygui&cmdNode=x6&baseClass=ilRepositoryGUI)
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### Inhalt
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@ -26,17 +28,17 @@ Flow" für ebene Kurven und konzentrieren uns dabei auf den Beitrag von M. Gage
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- Konvergenz gegen einen Kreis: Abschätzungen für $\kappa'$ und $\kappa''$.
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\[3, Kapitel 5 ab 5.7.7\]
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### Literatur
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### Literatur (auf [ILIAS](https://ilias-6.kim.uni-konstanz.de/goto_ILIASKONSTANZ_fold_1401829.html) verfügbar)
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\[1\] S. J. Altschuler and M. A. Grayson. *Shortening Space Curves and Flow through Singularities*. Journal of Differential Geometry 35, no. 2 (1992): 283–98. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Altschuler-Grayson.Shortening.space.curves.and.flow.through.singularities.pdf)\]
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\[1\] S. J. Altschuler and M. A. Grayson. *Shortening Space Curves and Flow through Singularities*. Journal of Differential Geometry 35, no. 2 (1992): 283–98.
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\[2\] B. Andrews and P. Bryan. *Curvature Bound for Curve Shortening Flow via Distance Comparison and a Direct Proof of Grayson’s Theorem*. Journal für die reine und angewandte Mathematik 2011, no. 653 (2011): 179–87. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Bryan.Curvature-bound-for-CSF-via-distance-comparion.pdf)\]
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\[2\] B. Andrews and P. Bryan. *Curvature Bound for Curve Shortening Flow via Distance Comparison and a Direct Proof of Grayson’s Theorem*. Journal für die reine und angewandte Mathematik 2011, no. 653 (2011): 179–87.
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\[3\] M. Gage and R. S. Hamilton. *The Heat Equation Shrinking Convex Plane Curves*. Journal of Differential Geometry 23, no. 1 (1986): 69–96. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Gage-Hamilton.The-heat-equation-shrinking-convex-plane-curves.pdf)\]
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\[3\] M. Gage and R. S. Hamilton. *The Heat Equation Shrinking Convex Plane Curves*. Journal of Differential Geometry 23, no. 1 (1986): 69–96.
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\[4\] M. A. Grayson. *The Heat Equation Shrinks Embedded Plane Curves to Round Points*. Journal of Differential Geometry 26, no. 2 (1987): 285–314. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Grayson.The-heat-equation-shrinks-embedded-plane-curves-to-round-points.pdf)\]
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\[4\] M. A. Grayson. *The Heat Equation Shrinks Embedded Plane Curves to Round Points*. Journal of Differential Geometry 26, no. 2 (1987): 285–314.
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\[5\] G. Huisken. *A Distance Comparison Principle for Evolving Curves*. Asian Journal of Mathematics 2, no. 1 (1998): 127–34. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Huisken.A-distance-comparison-principle-for-evolving-curves.pdf)\]
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\[5\] G. Huisken. *A Distance Comparison Principle for Evolving Curves*. Asian Journal of Mathematics 2, no. 1 (1998): 127–34.
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### Vorbesprechung
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lang: de
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---
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# 2021-2022
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# Sommersemester 2022
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{% include_relative 2021-2022/Seminar_GA.markdown %}
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[Seminar](#seminar-geometrische-analysis) · [Differentialgeometrie II](#differentialgeometrie-ii) · [Funktionalanalysis II](#funktionalanalysis-ii)
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{% include_relative 2021-2022/GOGA.markdown %}
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{% include_relative SoSe2022/Seminar_GA.markdown %}
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{% include_relative 2021-2022/PDE.markdown %}
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{% include_relative SoSe2022/DG2.markdown %}
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{% include_relative SoSe2022/FA2.markdown %}
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# Wintersemester 2021
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{% include_relative WiSe2021/GOGA.markdown %}
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{% include_relative WiSe2021/PDE.markdown %}
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# Kontakt
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