Explore: Nuclear Spaces (functional Analysis)

mathematics, nuclear spaces are topological vector spaces that can be viewed as a generalization of finite-dimensional Euclidean spaces and share many

In mathematics, particularly in functional analysis, the closed graph theorem is a result connecting the continuity of a linear operator to a topological

In functional analysis and related areas of mathematics, a Montel space, named after Paul Montel, is any topological vector space (TVS) in which an analog

Riesz (Riesz 1910). Lp spaces form an important class of Banach spaces in functional analysis, and of topological vector spaces. Because of their key role

In functional analysis and related areas of mathematics, the strong dual space of a topological vector space (TVS) X {\displaystyle X} is the continuous

if it is bounded. Banach spaces: Complete normed vector spaces. Most of functional analysis is formulated for Banach spaces. This class includes the L

to link the distribution and square-integrable aspects of functional analysis. Such spaces were introduced to study spectral theory. They bring together

In mathematics, in the field of functional analysis, a Minkowski functional (after Hermann Minkowski) or gauge function is a function that recovers a

safety accident or a particular system level (functional) failure. FTA is used in the aerospace, nuclear power, chemical and process, pharmaceutical, petrochemical

Nuclear magnetic resonance spectroscopy, most commonly known as NMR spectroscopy or magnetic resonance spectroscopy (MRS), is a spectroscopic technique