cxroots

Getting Started

  • Installation
  • Tutorial
  • Changelog
  • Theory

User Guides

  • Counting Roots
  • Demonstrating Rootfinding
  • Using Known Roots or Symmetries
  • Viewing Progress

Examples

  • Stability of an Annular Combustion Chamber

Reference

  • Paths
  • Contours
  • Symmetric Bilinear Form
  • Iterative Methods
  • Rootfinding Result
cxroots
  • Index

Index

_ | A | C | D | I | M | N | P | R | S | T

_

  • __call__() (cxroots.contour.Contour method)
    • (cxroots.paths.ComplexArc method)
    • (cxroots.paths.ComplexLine method)

A

  • Annulus (class in cxroots)
  • AnnulusSector (class in cxroots)
  • area (cxroots.contour.Contour attribute)

C

  • central_point (cxroots.contour.Contour attribute)
  • Circle (class in cxroots)
  • ComplexArc (class in cxroots.paths)
  • ComplexLine (class in cxroots.paths)
  • ComplexPath (class in cxroots.paths)
  • contains() (cxroots.contour.Contour method)
  • Contour (class in cxroots.contour)
  • contour (cxroots.root_result.RootResult attribute)
  • count_roots() (cxroots.contour.Contour method)

D

  • distance() (cxroots.contour.Contour method)
    • (cxroots.paths.ComplexArc method)
    • (cxroots.paths.ComplexLine method)

I

  • integrate() (cxroots.contour.Contour method)
    • (cxroots.paths.ComplexPath method)
  • iterate_to_root() (in module cxroots.iterative_methods)

M

  • muller() (in module cxroots.iterative_methods)
  • multiplicities (cxroots.root_result.RootResult attribute)

N

  • newton() (in module cxroots.iterative_methods)

P

  • plot() (cxroots.contour.Contour method)
    • (cxroots.paths.ComplexPath method)
  • prod() (in module cxroots.root_counting)

R

  • Rectangle (class in cxroots)
  • RootResult (class in cxroots.root_result)
  • roots (cxroots.root_result.RootResult attribute)

S

  • show() (cxroots.contour.Contour method)
    • (cxroots.paths.ComplexPath method)
    • (cxroots.root_result.RootResult method)
  • subdivisions() (cxroots.contour.Contour method)

T

  • trap_values() (cxroots.paths.ComplexPath method)

© Copyright 2017, Robert Parini.

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