Abstract
AbstractWe consider a bounded strictly pseudoconvex domain $$\Omega \subset \mathbb {C}^{n}$$
Ω
⊂
C
n
with $$C^{2}$$
C
2
boundary. Then, we show that any compact Ahlfors–David regular subset of $$\partial \Omega $$
∂
Ω
of Hausdorff dimension $$\beta \in (0,2n-1]$$
β
∈
(
0
,
2
n
-
1
]
contains a peak set E of Hausdorff dimension equal to $$\beta $$
β
.
Publisher
Springer Science and Business Media LLC