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Knut Smoczyk (1968-)

Mathematiker

Name	Knut Smoczyk
Time	1968- (Date of birth and death)
Place	Hannover (Wirkungsort) Leipzig (Wirkungsort) Recklinghausen (Geburtsort) Deutschland
Gender	männlich
Academic degree	Prof. Dr.
Profession	Mathematiker (characteristic profession) Hochschullehrer
Variant	K. Smoczyk
Related	Gottfried Wilhelm Leibniz Universität Hannover. Institut für Differentialgeometrie Max-Planck-Institut für Mathematik in den Naturwissenschaften (Leipzig)
Further information	Professor und Leiter des Instituts für Differentialgeometrie der Leibniz Universität Hannover (2005-); davor wiss. Mitarbeiter am Max-Planck-Institut für Mathematik in den Naturwissenschaften, Leipzig (1998-2004); Promotion 1994, Ruhr-Universität Bochum; Habilitation 2000, Universität Leipzig
Source	Homepage: https://www.differentialgeometrie.uni-hannover.de/de/smoczyk (Stand: 11.11.2022) AM
Record type	Person
GND-Identifier	115728546
Record ID	115728546
Involved in show all Graphical mean curvature flow with bounded bi-Ricci curvature Self-Expanders of the Mean Curvature Flow Self-Expanders of the Mean Curvature Flow Generalized Lagrangian mean curvature flows: The cotangent bundle case A characterization of the grim reaper cylinder Geometrie für das Lehramt Geometrie für das Lehramt Mean curvature flow of area decreasing maps between Riemann surfaces Complex and differential geometry : conference held at Leibniz Universität Hannover, September 14 – 18, 2009 Complex and Differential Geometry : Conference held at Leibniz Universität Hannover, September 14 – 18, 2009 Longtime existence of the Lagrangian mean curvature flow Closed legendre geodesics in Sasaki manifolds Longtime existence of the Lagrangian mean curvature flow Mean curvature flows of Lagrangian submanifolds with convex potentials Neumann and second boundary value problems for Hessian and Gauss curvature flows Angle theorems for the Lagrangian mean curvature flow Der Lagrangesche mittlerer Krümungsfluss Evolution of hypersurfaces in central force fields Note on the spectrum of the Hodge-Laplacian for k-forms on minimal Legendre submanifolds in S2n+1 Prescribing the Maslov form of Lagrangian graphs A relation between mean curvature flow solitons and minimal submanifolds Soliton solutions for the mean curvature flow Über symmetrische Hyperflächen in Riemannschen Mannigfaltigkeiten, die sich unter dem mittleren Krümmungsfluß zu einer Lie-Gruppe zusammenziehen

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Katalog der Deutschen Nationalbibliothek

Knut Smoczyk (1968-)

Graphical mean curvature flow with bounded bi-Ricci curvature

Self-Expanders of the Mean Curvature Flow

Self-Expanders of the Mean Curvature Flow

Generalized Lagrangian mean curvature flows: The cotangent bundle case

A characterization of the grim reaper cylinder

Geometrie für das Lehramt

Geometrie für das Lehramt

Mean curvature flow of area decreasing maps between Riemann surfaces

Complex and differential geometry : conference held at Leibniz Universität Hannover, September 14 – 18, 2009

Complex and Differential Geometry : Conference held at Leibniz Universität Hannover, September 14 – 18, 2009

Longtime existence of the Lagrangian mean curvature flow

Closed legendre geodesics in Sasaki manifolds

Longtime existence of the Lagrangian mean curvature flow

Mean curvature flows of Lagrangian submanifolds with convex potentials

Neumann and second boundary value problems for Hessian and Gauss curvature flows

Angle theorems for the Lagrangian mean curvature flow

Der Lagrangesche mittlerer Krümungsfluss

Evolution of hypersurfaces in central force fields

Note on the spectrum of the Hodge-Laplacian for k-forms on minimal Legendre submanifolds in S2n+1

Prescribing the Maslov form of Lagrangian graphs

A relation between mean curvature flow solitons and minimal submanifolds

Soliton solutions for the mean curvature flow

Über symmetrische Hyperflächen in Riemannschen Mannigfaltigkeiten, die sich unter dem mittleren Krümmungsfluß zu einer Lie-Gruppe zusammenziehen