In functional analysis and operator theory, the **resolvent set** of a linear operator \( A \) is a key concept related to the spectral properties of the operator. Specifically, if \( A \) is a linear operator defined on a Banach space or Hilbert space, the resolvent set is related to the concept of resolvents and the spectrum of \( A \).
Articles by others on the same topic
There are currently no matching articles.