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

Equisingularity of families of hypersurfaces and applications to mappings Kevin Houston School of Mathematics University of Leeds Leeds, LS2 9JT, U.K.

Source URL: www.kevinhouston.net

• Differential topology
• Singularity theory
• Manifold
• Whitney conditions
• Sheaf

Exploring Watts’ Cascade Boundary Daniel E Whitney Massachusetts Institute of Technology Watts’ “Simple Model of Global Cascades on Random Networks” used percolation theory to derive conditions u

Source URL: necsi.edu

• Graph theory
• Networks
• Network theory
• Physics
• Computing
• Network analysis
• Computer cluster
• Concurrent computing
• Clustering coefficient

MOUNT WHITNEY SKILLS AND CLIMBING COURSE © Copyright 2011, American Alpine Institute Temperatures and weather conditions in the Sierras can change quickly, so during this program you will need to be prepared for anythin

Source URL: www.alpineinstitute.com

On the Mathematical Work of Professor Heisuke Hironaka By

Source URL: www.kurims.kyoto-u.ac.jp

• Singularity theory
• Resolution of singularities
• Subanalytic set
• Blowing up
• Analytic space
• Whitney conditions
• Birational geometry
• Projective space
• Algebraic variety
• Geometry
• Algebraic geometry
• Abstract algebra

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Source URL: www.liv.ac.uk

• Mathematical analysis
• Differential geometry
• Algebraic topology
• Singularity theory
• Whitney conditions
• Tangent space
• Blowing up
• Uniform space
• Sheaf
• Topology
• Mathematics
• Differential topology