Lpspaces
Lpspaces refer to a family of mathematical spaces that generalize the concept of Euclidean space by incorporating norms derived from the *p*-norm. These spaces are fundamental in functional analysis, harmonic analysis, and applied mathematics, particularly in the study of function spaces and signal processing.
In an *Lp* space, denoted as *Lp(X, μ)*, elements are equivalence classes of measurable functions defined on
Key properties of *Lp* spaces include completeness, which means they are Banach spaces for *1 ≤ p ≤
Applications of *Lp* spaces span various fields, including probability theory (where they model random variables), partial