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Beurling-Dahlberg-Sjögren Type Theorems for Minimally Thin Sets in a Cone

Open Access article
 Printed: Jun 2003
  • Ikuko Miyamoto
  • Minoru Yanagishita
  • Hidenobu Yoshida
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This paper shows that some characterizations of minimally thin sets connected with a domain having smooth boundary and a half-space in particular also hold for the minimally thin sets at a corner point of a special domain with corners, {\it i.e.}, the minimally thin set at $\infty$ of a cone.
MSC Classifications: 31B05, 31B20 show english descriptions Harmonic, subharmonic, superharmonic functions
Boundary value and inverse problems
31B05 - Harmonic, subharmonic, superharmonic functions
31B20 - Boundary value and inverse problems

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