Geodesics on singular surfaces Daniel Grieser (joint work with Vincent Grandjean) Let X ⊂ Rn be a real algebraic surface. Let p ∈ X be an isolated singularity of X, and let Xreg be the regular part of X. Assume p is

Source URL: www.staff.uni-oldenburg.de

On Equisingularity of Families of Maps (Cn, 0) → (Cn+1, 0) Kevin Houston Abstract. A classical theorem of Brian¸con, Speder and Teissier states that a family of isolated hypersurface singularities is Whitney equisingu

Source URL: www.kevinhouston.net

• Singularity theory
• Differential topology
• Algebraic topology
• Manifold
• Whitney conditions
• Germ
• Algebraic geometry
• Sheaf
• Invariant
• Complex analysis

[removed]Isolated singularities of holomorphic functions vector fields as holomorphic sections in the complex tangent bundle. A holomorphic one parameter group is a holomorphic map g : C×M → M with

Source URL: www.ams.org

• Singularity theory
• Holomorphic function
• Sheaf
• Unfolding
• Meromorphic functions
• Removable singularity
• Milnor number
• Mathematical analysis
• Mathematics
• Analytic functions

An Embedding Technique for the Solution of Reaction-Diffusion Equations on Algebraic Surfaces with Isolated Singularities by

Source URL: eprints.maths.ox.ac.uk

• Differential geometry
• Differential topology
• Curves
• Multivariable calculus
• Singularity theory
• Differential geometry of surfaces
• Algebraic curve
• Partial differential equation
• Resolution of singularities
• Geometry
• Mathematical analysis
• Mathematics

Problem 1 Compute ∫

Source URL: assignment4student.com

• Isolated singularity
• Laurent series
• Function
• Hardy–Littlewood circle method
• Milnor number
• Mathematical analysis
• Mathematics
• Complex analysis