WS 03/04, Blatt 12 H. Karcher, A.Vdovina

Source URL: www.math.uni-bonn.de

WS 03/04, Blatt 2 H. Karcher, A.Vdovina

Source URL: www.math.uni-bonn.de

WS 03/04, Blatt 3 H. Karcher, A.Vdovina

Source URL: www.math.uni-bonn.de

Introduction to Conjugate Plateau Constructions by H. Karcher, Bonn. Version December 2001 Abstract. We explain how geometric transformations of the solutions of carefully designed Plateau problems lead to complete, ofte

Source URL: www.math.uni-bonn.de

• Differential geometry
• Hyperbolic geometry
• Minimal surfaces
• Riemann surface
• Hyperbolic function
• Torus
• Mean curvature
• Curvature
• Catenoid
• Geometry
• Surfaces
• Differential geometry of surfaces

Submersions via Projections H. Karcher (Bonn). Geometria Dedicata 74, Nr), Abstract. By writing the O’Neill tensors as derivatives of the natural projection one does not need the usual case distinctions

Source URL: www.math.uni-bonn.de

• Connection
• Operator theory
• Riemannian geometry
• Foliations
• Frobenius theorem
• Derivative
• Exponential map
• Spray
• Finsler manifold
• Mathematical analysis
• Differential geometry
• Mathematics

Was passiert l¨ angs gebogener Origami-Falten? Hermann Karcher, Nov 2005 Wenn man die Spitze eines Rotationskegels an einer Breitenkreisebene spiegelt, so erh¨ alt man einen kegelf¨

Source URL: www.math.uni-bonn.de

WS 03/04, Blatt 7 H. Karcher, A.Vdovina

Source URL: www.math.uni-bonn.de

Analysis mit gleichm¨ aßigen Fehlerschranken H. Karcher, Version OktDieser Text ist eine Ausarbeitung des Analysisteils meiner Vorlesung Mathematik I im WS1999/2000 in Bonn.

Source URL: www.math.uni-bonn.de

Hyperbololic Constant Mean Curvature One Surfaces with Compact Fundamental Domains by H. Karcher, Bonn. Version December 2001 Abstract. We construct surfaces of constant mean curvature one (cmc1) in hyperbolic 3-space H3

Source URL: www.math.uni-bonn.de

• Curvature
• Homogeneous spaces
• Differential geometry of surfaces
• Platonic solid
• Tessellation
• Gauss–Bonnet theorem
• Sphere
• Hyperbolic space
• Icosahedron
• Geometry
• Differential geometry
• Riemann surfaces

An Error Estimate for Euler’s Method Using a Gronwall Type Argument Hermann Karcher Abstract. A reinterpretation of standard integration schemes for ODEs allows to use Gronwall type arguments to obtain error estimates.

Source URL: www.math.uni-bonn.de

• Differential geometry of curves
• Euler method
• Mathematics
• Differential geometry
• Mathematical analysis
• Curves