Lagrange formula
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6 matching pages
1: 2.2 Transcendental Equations
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►where and () is the coefficient of in the asymptotic expansion of (Lagrange’s formula for the reversion of
series).
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2: 3.3 Interpolation
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►With an error term the Lagrange interpolation formula for is given by
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§3.3(iv) Newton’s Interpolation Formula
…3: 3.4 Differentiation
4: Bibliography G
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Contiguous relations and summation and transformation formulae for basic hypergeometric series.
J. Difference Equ. Appl. 19 (12), pp. 2029–2042.
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Formulas of the Dirichlet-Mehler Type.
In Fractional Calculus and its Applications, B. Ross (Ed.),
Lecture Notes in Math., Vol. 457, pp. 207–215.
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How and how not to check Gaussian quadrature formulae.
BIT 23 (2), pp. 209–216.
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On mean convergence of extended Lagrange interpolation.
J. Comput. Appl. Math. 43 (1-2), pp. 19–35.
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Explicit formulas for Bernoulli numbers.
Amer. Math. Monthly 79, pp. 44–51.
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5: 27.13 Functions
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►Lagrange (1770) proves that , and during the next 139 years the existence of was shown for .
…A general formula states that
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►Explicit formulas for have been obtained by similar methods for , and , but they are more complicated.
Exact formulas for have also been found for , and , and for all even .
…Also, Milne (1996, 2002) announce new infinite families of explicit formulas extending Jacobi’s identities.
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