Work

Operator Topology for Logarithmic Infinitesimal Generators

Year: 2020
Type: book-chapter
Abstract: Generally unbounded infinitesimal generators are studied in the context of operator topology. Beginning with the definition of seminorm, the concept of locally convex topological vector space is introduced as well as the concept of Fréchet space. These are the basis for defining operator topologies. Consequently, by associating the topological properties with the convergence of sequence, a suitable mathematical framework for obtaining the logarithmic representation of infinitesimal generators is presented.
Institution: Kansai University
Language: English
Open Access status: hybrid
OpenAlex ID: W3012537441
FWCI: 1.746
Cites: 20
Cited by: 1
Related to: 10