Diofant
v0.9.0
  • Installation
  • Tutorial
  • Modules Reference
  • Internals
    • Internals of the Polynomial Manipulation Module
    • The Gruntz Algorithm
    • Details on the Hypergeometric Function Expansion
    • Computing Integrals using Meijer G-Functions
    • The G-Function Integration Theorems
    • The Inverse Laplace Transform of a G-function
    • Implemented G-Function Formulae
    • Numerical evaluation
    • Numeric Computation
    • Term rewriting
  • Developer’s Guide
  • About
  • Release Notes
Diofant
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Internals¶

  • Internals of the Polynomial Manipulation Module
    • Level One
    • Level Zero
    • Exceptions
    • Reference
    • Undocumented
  • The Gruntz Algorithm
    • Notes
    • References
  • Details on the Hypergeometric Function Expansion
    • Hypergeometric Function Expansion Algorithm
    • Meijer G-Functions of Finite Confluence
    • Extending The Hypergeometric Tables
    • Implemented Hypergeometric Formulae
    • References
  • Computing Integrals using Meijer G-Functions
    • Overview
    • Polar Numbers and Branched Functions
    • Representing Branched Functions on the Argand Plane
    • Table Lookups and Inverse Mellin Transforms
    • Applying the Integral Theorems
  • The G-Function Integration Theorems
    • Conditions of Convergence for Integral (1)
    • Conditions of Convergence for Integral (2)
  • The Inverse Laplace Transform of a G-function
    • How to compute the integral
    • When this computation is valid
    • When the integral exists
  • Implemented G-Function Formulae
  • Numerical evaluation
    • Basics
    • Floating-point numbers
    • Accuracy and error handling
    • Sums and integrals
    • Numerical simplification
  • Numeric Computation
    • Subs/evalf
    • Lambdify
    • uFuncify
    • Theano
    • So Which Should I Use?
  • Term rewriting
    • Expanding
    • Common Subexpression Detection and Collection
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© Copyright 2006-2017 SymPy Development Team, 2013-2018 Sergey B Kirpichev. Revision 501e6878.

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