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1: About the Project

… ►The DLMF Project has updated and expanded the coverage for current needs. … ►Subsequently, the list of Editors has been expanded to include Bruce R. …

2: 28.30 Expansions in Series of Eigenfunctions

… ►Then every continuous $2\pi$-periodic function $f(x)$ whose second derivative is square-integrable over the interval $[0,2\pi ]$ can be expanded in a uniformly and absolutely convergent series …

3: 33.13 Complex Variable and Parameters

… ►The functions $F_{\mathrm{\ell }}(\eta ,\rho )$, $G_{\mathrm{\ell }}(\eta ,\rho )$, and $H_{\mathrm{\ell }}^{\pm }(\eta ,\rho )$ may be extended to noninteger values of $\mathrm{\ell }$ by generalizing $(2\mathrm{\ell }+1)!=\mathrm{\Gamma }\left(2\mathrm{\ell }+2\right)$, and supplementing (33.6.5) by a formula derived from (33.2.8) with $U(a,b,z)$ expanded via (13.2.42). …

4: 36.8 Convergent Series Expansions

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5: 4.10 Integrals

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6: DLMF Project News

error generating summary

7: Preface

… ►All of the mathematical information contained in the Handbook is also contained in the DLMF, along with additional features such as more graphics, expanded tables, and higher members of some families of formulas; in consequence, in the Handbook there are occasional gaps in the numbering sequences of equations, tables, and figures. …

8: 33.6 Power-Series Expansions in $\rho$

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9: 4.38 Inverse Hyperbolic Functions: Further Properties

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10: 15.2 Definitions and Analytical Properties

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