Characterizations of the unit ball and circular domains in

References

• Bedford , E. and Pinchuk , S. 1988 . Domains in with noncompact groups of holomorphic automorphisms . Mat. Sb. (N.S.) , 135,2 ( 177 ) : 271, 147 – 157 .
   Google Scholar
• Bell , S. R. and Ligocka , E. 1980 . A simplification and extension of Fefferman's Theorem on biholomorphic mappings . Invent. Math. , 57 ( 177 ) : 283 – 289 .
   Google Scholar
• Chen , S. C. 1988 . Global analytic hypoellipticity of the -Neurnann problem on circular domains . Invent. Math , 92 ( 177 ) : 173 – 185 .
   Google Scholar
• Chen , S. C. 1989 . Global regularity of the -Neumann problem on circular domains . Math. Ann. , 285 ( 177 ) : 1 – 12 .
   Google Scholar
• Chen , S. C. , Derridj , M. and Tartakoff , D. S. 1976 . On the global real analyticity of solutions to the -Neumann problem . Commun. Partial Differ. Equations I , 148 ( 2 ) : 401 – 435 .
   Google Scholar
• Wu , H. 1985 . Characterizations of the unit ball Bn in complex Euclidean space . Math. Z , 189 ( 2 ) : 449 – 456 .
   Google Scholar
• Greene , R. E. and Krantz , S. G. 1987 . “ Characterizations of certain weakly pseudoconvex domains with non-compact automorphism group ” . In Lecture Notes in Math , Vol. 1268 , 121 – 157 . Berlin and New York : Springer-Verlag .
   Google Scholar
• Greene , R. E. , Krantz , S. G. and Kodama , A. Characterizations of certain weakly pseudoconvex domains in Cn from the viewpoint of biholomorphic automorphism groups . Vol. 1276 , pp. 291 – 296 . Berlin, New York : Springer-Verlag .
   Google Scholar
• Ligocka E. A characterization of ellipsoids and balls in preprint
   Google Scholar
• Matsushima , Y. 1972 . “ Differentiable manifolds ” . New York : Dekker .
   Google Scholar
• Narasimhan , R. 1971 . “ Several complex variables ” . Chicago : Univ. of Chicago Press .
   Google Scholar
• Range , R. M. 1986 . “ Holomorphic functions and integral representations in several complex variables ” . New York : Springer-Verlag .
   Google Scholar
• Rosay , J. P. 1979 . Sur une characterization de la boule parmi les domaines de par son groupe d'automorphismes . Ann. Inst. Fourier , 29 : 91 – 97 .
   Google Scholar
• Wong , B. 1977 . Characterizations of the ball in Cn by its automorphism group . Invent. Math , 41 : 253 – 257 .
   Web of Science ®Google Scholar
• Ullrich , D. 1985 . Radial limits of M-subharmonic functions . Trans Amer Math Soc , 292 : 501 – 518 .
   Web of Science ®Google Scholar
• Ziomek , L. 1967 . On the boundary behavior in the metric L p of subharmonic functions . Studia Math , 29 : 97 – 105 .
   Web of Science ®Google Scholar