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[teaching] update seminar

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## Seminar: Geometrische Analysis ## Seminar: Geometrische Analysis
Gaspard Jankowiak und Oliver Schnürer Gaspard Jankowiak und Oliver Schnürer
Termin: Montag um 15.15 Uhr Termin: Montag um 15.15 Uhr, Raum D404
### Inhalt ### Inhalt
@ -25,16 +25,16 @@ Flow" für ebene Kurven und konzentrieren uns dabei auf den Beitrag von M. Gage
### Literatur ### Literatur
\[1\] Altschuler, Steven J., and Matthew A. Grayson. *Shortening Space Curves and Flow through Singularities*. Journal of Differential Geometry 35, no. 2 (1992): 283–98. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Altschuler-Grayson.Shortening.space.curves.and.flow.through.singularities.pdf)\] \[1\] S. J. Altschuler and M. A. Grayson. *Shortening Space Curves and Flow through Singularities*. Journal of Differential Geometry 35, no. 2 (1992): 283–98. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Altschuler-Grayson.Shortening.space.curves.and.flow.through.singularities.pdf)\]
\[2\] Andrews, Ben, and Paul Bryan. ‘Curvature Bound for Curve Shortening Flow via Distance Comparison and a Direct Proof of Grayson’s Theorem’ 2011, no. 653 (2011): 179–87. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Bryan.Curvature-bound-for-CSF-via-distance-comparion.pdf)\] \[2\] 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. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Bryan.Curvature-bound-for-CSF-via-distance-comparion.pdf)\]
\[3\] Gage, M., and R. S. Hamilton. *The Heat Equation Shrinking Convex Plane Curves*. Journal of Differential Geometry 23, no. 1 (1986): 69–96. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Gage-Hamilton.The-heat-equation-shrinking-convex-plane-curves.pdf)\] \[3\] M. Gage and R. S. Hamilton. *The Heat Equation Shrinking Convex Plane Curves*. Journal of Differential Geometry 23, no. 1 (1986): 69–96. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Gage-Hamilton.The-heat-equation-shrinking-convex-plane-curves.pdf)\]
\[4\] Grayson, Matthew A. ‘The Heat Equation Shrinks Embedded Plane Curves to Round Points’. Journal of Differential Geometry 26, no. 2 (1987): 285–314. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Grayson.The-heat-equation-shrinks-embedded-plane-curves-to-round-points.pdf)\] \[4\] M. A. Grayson. *The Heat Equation Shrinks Embedded Plane Curves to Round Points*. Journal of Differential Geometry 26, no. 2 (1987): 285–314. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Grayson.The-heat-equation-shrinks-embedded-plane-curves-to-round-points.pdf)\]
\[5\] Huisken, Gerhard. *A Distance Comparison Principle for Evolving Curves*. Asian Journal of Mathematics 2, no. 1 (1998): 127–34. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Huisken.A-distance-comparison-principle-for-evolving-curves.pdf)\] \[5\] G. Huisken. *A Distance Comparison Principle for Evolving Curves*. Asian Journal of Mathematics 2, no. 1 (1998): 127–34. \[[pdf](https://gaspard.janko.fr/s/enseignement/konstanz/2021-2022/GA_Seminar/doc/Huisken.A-distance-comparison-principle-for-evolving-curves.pdf)\]
### Vorbesprechung ### Vorbesprechung
Dienstag 22.03.2022 um 10 Uhr, F426 Dienstag 22.03.2022 um 10 Uhr, Raum F426