The non-pluripolarity of compact sets in complex spaces and the property \((L{B^\infty })\) for the space of germs of holomorphic functions
The non-pluripolarity of compact sets in complex spaces and the property \((L{B^\infty })\) for the space of germs of holomorphic functions
The aim of the paper The non-pluripolarity of compact sets in complex spaces and the property \((L{B^\infty })\) for the space of germs of holomorphic functions is to establish the equivalence between the nonpluripolarity of a compact set in a complex space and the property \((L{B^\infty })\) for the dual space of the space of germs of holomorphic functions on that compact set.