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<tt>KLS</tt> and <tt>KLSadd</tt>: [[Orthogonal Polynomials]]
<tt>KLS</tt> and <tt>KLSadd</tt>: [[Orthogonal Polynomials]]
== DLMF Verification Project ==
[[DLMF Results]]


== Useful Pages ==
== Useful Pages ==

Latest revision as of 17:27, 16 January 2020

The NIST Digital Repository of Mathematical Formulae is designed for a mathematically literate audience and should

  1. facilitate interaction among a community of mathematicians and scientists interested in compendia formulae data for orthogonal polynomials and special functions;
  2. be expandable, allowing the input of new formulae from the literature;
  3. represent the context-free full semantic information concerning individual formulas;
  4. have a user friendly, consistent, and hyperlinkable viewpoint and authoring perspective;
  5. contain easily searchable mathematics; and
  6. take advantage of modern MathML tools for easy to read, scalably rendered content driven mathematics.

For more information see Digital Repository of Mathematical Formulae or arXiv:1404.6519.

Sample Seeding Project Implementations

DLMF: Zeta and Related Functions

KLS and KLSadd: Orthogonal Polynomials

DLMF Verification Project

DLMF Results

Useful Pages

How to Upload Your Project to GitHub

How to get access to Wikilabs/Wikitech

Upload and Connect

Sample formula home pages with DLMF proofs given

Digital Repository of Mathematical Formulae

  1. Algebraic and Analytic Methods
  2. Asymptotic Approximations
  3. Numerical Methods
  4. Elementary Functions
  5. Gamma Function
  6. Exponential, Logarithmic, Sine, and Cosine Integrals
  7. Error Functions, Dawson’s and Fresnel Integrals
  8. Incomplete Gamma and Related Functions
  9. Airy and Related Functions
  10. Bessel Functions
  11. Struve and Related Functions
  12. Parabolic Cylinder Functions
  13. Confluent Hypergeometric Functions
  14. Legendre and Related Functions
  15. Hypergeometric Function
  16. Generalized Hypergeometric Functions and Meijer G-Function
  17. q-Hypergeometric and Related Functions
  18. Orthogonal Polynomials
  19. Elliptic Integrals
  20. Theta Functions
  21. Multidimensional Theta Functions
  22. Jacobian Elliptic Functions
  23. Weierstrass Elliptic and Modular Functions
  24. Bernoulli and Euler Polynomials
  25. Zeta and Related Functions
  26. Combinatorial Analysis
  27. Functions of Number Theory
  28. Mathieu Functions and Hill’s Equation
  29. Lamé Functions
  30. Spheroidal Wave Functions
  31. Heun Functions
  32. Painlevé Transcendents
  33. Coulomb Functions
  34. 3j,6j,9j Symbols
  35. Functions of Matrix Argument
  36. Integrals with Coalescing Saddles

Definition Pages

Copyright

Pursuant to U.S. Code, Title 17, Chapter 1, Section 105:

Copyright protection under this title is not available for any work of the United States Government, but the United States Government is not precluded from receiving and holding copyrights transferred to it by assignment, bequest, or otherwise.

the National Institute of Standards and Technology (NIST), United States Department of Commerce, this website, a work of the United States Government, is in the public domain.

Disclaimer

While NIST has made every effort to ensure the accuracy and reliability of the information in the DLMF, the DLMF is expressly provided "AS-IS". NIST makes NO WARRANTY OF ANY TYPE, including no warranties of merchantability or fitness for a particular purpose. NIST makes no warranties or representations as to the correctness, accuracy, or reliability of the DLMF. As a condition of using the DLMF, you explicitly release NIST from any and all liabilities for any damage of any type that may result from errors or omissions in the DLMF.

Certain products, commercial and otherwise, are mentioned in the DLMF. These mentions are for informational purposes only, and do not imply recommendation or endorsement by NIST.

Privacy and Security Notice

The information we receive depends upon what you do when visiting our site. We collect no personally identifying information about you when you visit our site, unless you choose to provide that information to us.

If you visit our site to read or download information, we collect and store only the following information:

  • The name of the internet domain from which you accessed our site and the Internet Protocol (IP) address or host name which may or may not identify a specific computer.
  • The date and time you access our site.
  • The pages you visit.
  • The Internet address of the website from which you linked directly to our site.

This information may be preserved in web access logs for an indefinite period of time. The data are used to prevent security breaches, insure the integrity of data on our servers, and summarize usage of our systems. We do not collect information through use of cookies. Other than the information described above which is collected from all visitors, we do not collect any information online from children.

If you identify yourself by sending an E-mail containing personal information:

  • You also may decide to send us personally identifying information (for example, your mailing address) in an electronic mail message or web-based form requesting that information or products be mailed to you. Information collected in this manner is used solely for responding to your request unless noted in the specific web page where your request is made.

Note: NIST is not responsible for the privacy practices employed by non-NIST sites that may link to or from the NIST website.

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