arXiv (All)
open access
Bi-Lipschitz invariance of Newton polygons along gradient canyons
We study bi-Lipschitz right-equivalence of holomorphic function germs $f:(\mathbb{C}^2,0)\to(\mathbb{C},0)$ via polar arcs and gradient canyons. For a polar arc $γ$ we consider the Newton polygon of $f_x(X+γ(Y),Y)$ and define its augmentation by adjoining the point $(0,\operatorname{ord} f(γ(y),y)-1
Conceptio Open Archive
Analyze & explore related research in Conceptio
Connect this record directly into your research workflow or AI agent. Explore citations across open repositories, query full text, and export structured proof bundles.
This document is indexed with metadata only: full text is not available in the archive for this record. Open the official source ↗
Related documents
- Fonctions critiques et équations aux dérivées partielles elliptiques sur les variétés riemanniennes compactes#391828
- A matching construction of self-similar profiles for the fast diffusion equation#798614
- A matching construction of self-similar profiles for the fast diffusion equation#797201
- Jet rigidity of Mather's $β$-function and complexified KAM curves holomorphic in potential for analytic standard maps#1109602
- OPE and correlation functions in a generally covariant form#792989
Record · ID 1117302
Retrieved via Conceptio: every document is proof-bundled with source, license, and retrieval metadata.
Retrieved via Conceptio: every document is proof-bundled with source, license, and retrieval metadata.
Bring this data into your agent: Connect via MCP or API · 20 free credits to start · no card required
Read the Docs → · View CLI source on GitHub · Conceptio Open Knowledge Archive
Read the Docs → · View CLI source on GitHub · Conceptio Open Knowledge Archive