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Lp space ( $L^{p}$ )

Integrable functions to the power

p

, usually and in this text assumed under the Lebesgue integral because: Lebesgue integral of

L^{p}

is complete but Riemann isn't

Table of contents 231 5
- $L^{1}$ Lp space
- $L^{2}$ Lp space 215 3
  - Plancherel theorem $L^{2}$ 135 2
    - The Fourier transform is a bijection in $L^{2}$ Plancherel theorem 53
    - Every Riemann integrable function is Lebesgue integrable Plancherel theorem 7

 Ancestors (7)

 Synonyms (1)

$L^{p}$