单词 | Jacobi polynomials |
释义 | Jacobi polynomials [jǝ`kō·bē ´päl·ǝ`nō·mē·ǝlz] MATHEMATICS Polynomials that are constructed from the hypergeometric function and satisfy the differential equation (1-x2)y'' + [β-α-(α+β+2)x]y'+ n(α + β + n + 1)y = 0, where n is an integer and α and β are constants greater than -1; in certain cases these generate the Legendre and Chebyshev polynomials. |
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