Legendre transform
integral transform which uses Legendre polynomials
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Legendre transform
Summary
Legendre transform is a Jacobi transform[1]. It draws 6 Wikipedia views per month (jacobi_transform category, ranking #1 of 1).[2]
Key Facts
- Legendre transform's instance of is recorded as Jacobi transform[3].
- Adrien-Marie Legendre is named after Legendre transform[4].
- Legendre transform's different from is recorded as Legendre transformation[5].
- Legendre transform's defining formula is recorded as \mathcal{J}n{f(x)} = \tilde f(n) = \int{-1}^1 P_n(x)\ f(x) \ dx[6].
- Legendre transform's Google Knowledge Graph ID is recorded as /g/11g8nzjj6j[7].
- Legendre transform's calculated from is recorded as Legendre polynomial[8].
- Legendre transform's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- Legendre transform's mathematical inverse is recorded as inverse Legendre transform[10].
Why It Matters
Legendre transform draws 6 Wikipedia views per month (jacobi_transform category, ranking #1 of 1).[2]