Menger curvature and rectifiability

Annals of Mathematics

Volumn 149, Issue 3, 1999, Pages 831-869

  Leger J C ^a  

^a UNIVERSITÉ PARIS SACLAY   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040248942     PISSN: 0003486X     EISSN: None     Source Type: Journal    
DOI: 10.2307/121074     Document Type: Article

References (9)

1. G. DAVID, Unrectifiable sets have vanishing analytic capacity, Revista Mat. Iberoamericana 14 (1998), 369-479.
2. G. DAVID and P. MATTILA, Removable sets for Lipschitz harmonic functions in the plane, Preprint, Université Paris-Sud, 1997.
3. n: Au delà des Graphes Lipschitziens, No. 193 in Astérisque, SMF, 1991.
4. K. J. FALCONER, Geometry of Fractals Sets, Cambridge University Press, 1984.
5. P. W. JONES, Rectifiable sets and the traveling salesman problem, Invent. Math. 102 (1990), 1-15.
6. M. S. MELNIKOV, P. MATTILA, and J. VERDERA, The Cauchy integral, analytic capacity, and uniform rectifiablity, Ann. of Math. 144 (1996), 127-136.
7. Y. MEYER, Ondelettes et Opérateurs I: Ondelettes (French), Actualites Math. Paris: Herman, Editeurs des Sciences et des Arts, 1990.
8. A. G. VITHUSHKIN, The analytic capacity of sets in problems of approximation theory, Uspekhi Mat. Nauk 22 (1967), 141-199; English translation in Russian Math. Surveys 22 (1967), 139-200.
9. A. G. VITHUSHKIN, The analytic capacity of sets in problems of approximation theory, Uspekhi Mat. Nauk 22 (1967), 141-199; English translation in Russian Math. Surveys 22 (1967), 139-200.