About the Project

加密货币博彩平台,加密货币赌博平台,数字币博彩网站,【赌场网址∶welcom】泰达币比特币赌博平台,just泰达币比特币博彩平台,数字货币博彩公司,数字币博彩网址赌场地址【复制打开∶welcom】网址ZA00Df0AkfEk00En

AdvancedHelp

The term"za00df0akfek00en" was not found.Possible alternative term: "a001620".

(0.003 seconds)

1—10 of 49 matching pages

1: Notices
  • Master Software Index

    In association with the DLMF we will provide an index of all software for the computation of special functions covered by the DLMF. It is our intention that this will become an exhaustive list of sources of software for special functions. In each case we will maintain a single link where readers can obtain more information about the listed software. We welcome requests from software authors (or distributors) for new items to list.

    Note that here we will only include software with capabilities that go beyond the computation of elementary functions in standard precisions since such software is nearly universal in scientific computing environments.

  • 2: DLMF Project News
    error generating summary
    3: 4.1 Special Notation
    The main functions treated in this chapter are the logarithm ln z , Ln z ; the exponential exp z , e z ; the circular trigonometric (or just trigonometric) functions sin z , cos z , tan z , csc z , sec z , cot z ; the inverse trigonometric functions arcsin z , Arcsin z , etc. ; the hyperbolic trigonometric (or just hyperbolic) functions sinh z , cosh z , tanh z , csch z , sech z , coth z ; the inverse hyperbolic functions arcsinh z , Arcsinh z , etc. …
    4: 10.8 Power Series
    Note that (10.8.3) is just a rewriting of (16.12.1).
    5: 36.7 Zeros
    Just outside the cusp, that is, for x 2 > 8 | y | 3 / 27 , there is a single row of zeros on each side. …
    6: 10.29 Recurrence Relations and Derivatives
    7: 31.11 Expansions in Series of Hypergeometric Functions
    8: Guide to Searching the DLMF
    DLMF search recognizes just the essential font differences, that is, the font style differences deemed important for the DLMF contents: …
    9: 11.11 Asymptotic Expansions of Anger–Weber Functions
    10: 25.14 Lerch’s Transcendent