11.07.2015 Views

International Congress of Mathematicians

International Congress of Mathematicians

International Congress of Mathematicians

SHOW MORE
SHOW LESS
  • No tags were found...

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Harmonie Aleasure and "Locally Flat" Domains 709[8] D. Jerison, Regularity <strong>of</strong> the Poisson kernel and free boundary problems, ColloquiumMathematicum, 60-61 (1990), 547-567.[9] D. Jerison and C. Kenig, Boundary behavior <strong>of</strong> harmonic functions in nontangentiallyaccessible domains, Adv. in Math., 46 (1982), 80-147.[10] , The logarithm <strong>of</strong> the Poisson kernel <strong>of</strong> a C 1 domain has vanishingmean oscillation, Trans. Amer. Math. Soc, 273 (1982), 781-794.[11] F. John and L. Nirenberg, On functions <strong>of</strong> bounded mean oscillation, Comm.Pure Appi. Math., 14 (1961), 415-126.[12] Al. V. Keldysh and Al. A. Lavrentiev, Sur la représentation conforme des domaineslimités par des courbes rectifiables, Ann. Sci. Ecole Norm. Sup., 54(1937), 1-38.[13] C. Kenig and T. Toro, On the free boundary regularity theorem <strong>of</strong> Alt andCaffarelli, preprint.[14] , Poisson kernel characterization <strong>of</strong> Reifenberg flat chord-arc domains,to appear, Ann. Sci. Ec Norm. Sup.[15] , Harmonic measure on locally flat domains, Duke Math. J., 87 (1997),509-551.[16] , Free boundary regularity for harmonic measures and Poisson kernels,Ann. <strong>of</strong> Math., 150 (1999), 369-154.[17] O. Kowalski and D. Preiss, Besicovitch-type properties <strong>of</strong> measures and submanifolds,J. Reine Angew. Math., 379 (1987), 115-151.[18] Al. Lavrentiev, Boundary problems in the theory <strong>of</strong> univalent functions, MathSb. (N S.) I, 43 (1936), 815-844.[19] Ch. Pommerenke, On univalent functions, Bloch functions and VAIOA, Math.Ann., 236 (1978), 199-208.[20] E. Reifenberg, Solution <strong>of</strong> the Plateau problem for m-dimensional surfaces <strong>of</strong>varying topological type, Acta Math., 104 (1960), 1-92.[21] S. Semmes, Analysis vs. geometry on a class <strong>of</strong> rectifiable hypersurfaces, IndianaUniv. J., 39 (1990), 1005-1035.[22] , Chord-arc surfaces with small constant I, Adv. in Math., 85 (1991),198-293.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!