Multi-$${\mathcal {K}}$$-bi-Lipschitz equivalence in dimension two
Author:
Funder
Instytut Matematyczny, Jagiellonian University
CNPq
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40863-024-00404-z.pdf
Reference6 articles.
1. Birbrair, L., Fernandes, A.C.G.: Metric theory of semialgebraic curves. Rev. Mat. Complut. 13(2), 369–382 (2000)
2. Birbrair, L., Fernandes, A., Gabrielov, A., Grandjean, V.: Lipschitz contact equivalence of function-germs in $${\mathbb{R} }^2$$. Annali SNS Pisa 17, 81–92 (2017). https://doi.org/10.2422/2036-2145.201503_014
3. Birbrair, L., Fernandes, A., Costa, J.C., Ruas, M.: $${\cal{K} }$$-bi-Lipschitz equivalence of real function-germs. Proc. Am. Math. Soc. Estados Unidos 135, 1089–1095 (2007)
4. Birbrair, L., Costa, J.C., Da Silva Sena Filho, E., Mendes, R.: Finiteness theorem for multi-$${\cal{K} }$$-bi-Lipschitz equivalence of map germs. Mathematische Nachrichten 291, 2381–2387 (2018)
5. Ruas, M., Valette, G.: $$C^0$$ and bi-Lipschitz K-equivalence. Math. Z. 269(1–2), 293–308 (2011)
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