== Tabel ==
'''Mathematica hører til denne gruppe'''<ref>[https://www.ubuntupit.com/top-20-best-computer-algebra-systems-for-linux/ Top 20 Best Computer Algebra Systems for Linux in 2020<!-- Botgenereret titel -->]</ref> '''af [[Computer Algebra System|CAS]]-softwares'''<ref>[https://enacademic.com/dic.nsf/enwiki/1062713 Comparison of computer algebra systems<!-- Botgenereret titel -->]</ref>
{| class="wikitable sortable"
!Navn
!Software licens
!Programmeringssprog
!MS Windows
!macOS
!Linux
!Andre OS
!Kommando løser [[differentialligning]]
!Note og kilde
|-
|[[CPMP-Tools]]
|freeware eller fri software
|[[Java (programmeringssprog)|java]]
|Windows
|macOS
|Linux
|
|
|<ref>{{Cite web |url=http://www.core-plusmath.org/CPMP-Tools/ |title=CPMP-Tools Software<!-- Botgenereret titel --> |access-date=23. december 2020 |archive-date=12. januar 2020 |archive-url=https://web.archive.org/web/20200112135410/http://www.core-plusmath.org/CPMP-Tools/ |url-status=dead }}</ref>
|-
|[[ExpressionsinBar]]
|freeware eller fri software
|?
|
|64 bit app for macOS
|
|
|desolve(<math> y' = b\cdot y - a </math> , <math> y </math>)
|<ref>[http://www.alelvisoftware.com/Expressions/ExpressionsinBar.html ExpressionsinBar<!-- Botgenereret titel -->]</ref>
|-
|[[GeoGebra]]
|freeware eller fri software
|java
|Windows
|macOS
|Linux
|Android & iOS
|SolveODE(<ref>[https://wiki.geogebra.org/en/SolveODE_Command SolveODE Command - GeoGebra Manual<!-- Botgenereret titel -->]</ref>
|også som web app<ref>[https://www.geogebra.org/classic?lang=da GeoGebra Classic - GeoGebra<!-- Botgenereret titel -->]</ref>
|-
|[[Maple]] *
|kommerciel
|C, Java, Maple
|Windows
|macOS
|Linux
|
|dsolve<math> (y'(x) = k\cdot y(x) </math> , <math> y(x)) </math><ref>[https://www.maplesoft.com/support/help/Maple/view.aspx?path=dsolve%2finteractive interactive symbolic and numeric solution of ordinary differential equations - Maple Programming Help<!-- Botgenereret titel -->]</ref>
|<ref>https://www.maplesoft.com/</ref>
|-
|Mathematica *
|kommerciel
|[[Wolfram Alpha|Wolfram]] Language,&nbsp; Lisp
|Windows
|macOS
|Linux
|Solaris
|DSolve(<math> y' = k\cdot y </math> , <math> y </math>)<ref name="autogeneret1" />
|også som web<ref>[https://www.wolframalpha.com/ Wolfram|Alpha: Computational Intelligence<!-- Botgenereret titel -->]</ref> app<ref>[https://www.wolfram.com/mathematica/ Wolfram Mathematica: Modern Technical Computing<!-- Botgenereret titel -->]</ref>
|-
|[[MATLAB]]
|kommerciel
|C/C++, MATLAB
|Windows
|macOS
|Linux
|
|
|<ref>[https://www.mathworks.com/products/matlab.html MATLAB - MathWorks - MATLAB & Simulink<!-- Botgenereret titel -->]</ref>
|-
|[[Maxima]]
|freeware eller fri software
|Common Lisp
|Windows
|macOS
|Linux
|Android
|ode2 (eqn, dvar, ivar)<ref>[https://maxima.sourceforge.io/docs/manual/maxima_105.html#ode2 Functions and Variables for Differential Equations (Maxima 5.44.0 Manual)<!-- Botgenereret titel -->]</ref>
|også som online app<ref>[https://web.archive.org/web/20181101184600/http://maxima-online.org/ Online Algebra Calculator | Maxima-online<!-- Botgenereret titel -->]</ref>
|-
|[[SageMath]]
|freeware eller fri software
|[[Python (programmeringssprog)|Python]] 3
|Windows
|macOS
|Linux
|
|desolve(<math> y' = b\cdot y - a </math> , <math> y </math>)<ref>[https://doc.sagemath.org/html/en/reference/calculus/sage/calculus/desolvers.html Solving ordinary differential equations — Sage 9.2 Reference Manual: Symbolic Calculus<!-- Botgenereret titel -->]</ref>
|<ref>[https://www.sagemath.org/ SageMath - Open-Source Mathematical Software System<!-- Botgenereret titel -->]</ref>
|-
|[[Singular]]
|freeware eller fri software
|[[C++]]
|Windows
|macOS
|Linux
|
|
|findes<ref>[https://www.singular.uni-kl.de/ Singular<!-- Botgenereret titel -->]</ref> også online<ref>{{Cite web |url=https://www.singular.uni-kl.de:8003/ |title=Singular<!-- Botgenereret titel --> |access-date=23. december 2020 |archive-date=20. juli 2017 |archive-url=https://web.archive.org/web/20170720090535/https://www.singular.uni-kl.de:8003/ |url-status=dead }}</ref>
|-
|[[TI-Nspire|TI-Nspire CX CAS]]
|kommerciel
|?
|Windows
|macOS
|
|
|deSolve('''<math> y' = b\cdot y - a </math>, <math> x </math>,<math> y </math>''')'''<ref name=":10">{{Cite web |url=https://sites.google.com/a/boag.nu/ti-nspire-hjaelp/differentialligninger |title=Differentialligninger - TI-nspire hjælp<!-- Botgenereret titel --> |access-date=20. december 2020 |archive-date=23. oktober 2020 |archive-url=https://web.archive.org/web/20201023143912/https://sites.google.com/a/boag.nu/ti-nspire-hjaelp/differentialligninger |url-status=dead }}</ref>'''
|<ref>[https://education.ti.com/en/software/details/en/3dc447eb50e0466697761768fe3b6391/student-nspirecxcas Download Your TI-Nspire™ CAS Student Software - Texas Instruments - US and Canada<!-- Botgenereret titel -->]</ref><ref>[https://education.ti.com/html/webhelp/EG_TINspire/DA/index.html Undervisningmidler - Texas Instruments<!-- Botgenereret titel -->]</ref>
|-
|[[TI-89]] simulator & [[TI-92]] Plus emulator
|freeware eller fri software
|?
| colspan="4" |online
|deSolve('''<math> y' = b\cdot y - a </math>, <math> x </math>,<math> y </math>''')
|<ref name=":9">[https://ti89-simulator.com/ TI-89 Online Simulator<!-- Botgenereret titel -->]</ref><ref name=":8">[https://tiplanet.org/emu68k_fork/ TI-89 / TI-92+ / TI-V200 / TI-89T emulator (beta version 12-debrouxl)<!-- Botgenereret titel -->]</ref>
|-
|[[Xcas]]
|freeware eller fri software
|C++
|Windows
|macOS
|Linux
|Android
|desolve(<math> y' = b\cdot y - a </math> , <math> y </math>)<ref>http://www-fourier.ujf-grenoble.fr/~parisse/giac/cascmd_en.pdf</ref>
|<ref>[https://www-fourier.ujf-grenoble.fr/~parisse/giac.html Giac/Xcas, a free computer algebra system<!-- Botgenereret titel -->]</ref>
|-
|[[Yacas]]
|freeware eller fri software
|C++
|Windows
|macOS
|Linux
|
|OdeSolve(<math> y'' - 4*y == 0 </math> )<ref>[https://yacas.readthedocs.io/en/latest/reference_manual/ode.html?highlight=desolve#OdeSolve Differential Equations — Yacas<!-- Botgenereret titel -->]</ref>
|<ref>[http://www.yacas.org/ Yacas<!-- Botgenereret titel -->]</ref>
|}
<nowiki>*</nowiki> løser også [[Multipelt integral|triple integraler]].
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