Difference between revisions of "ApCoCoA-1:DA.DiffOrd"
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S schuster (talk | contribs) m (ApCoCoA:Diffalg.DiffOrd moved to ApCoCoA:DA.DiffOrd: To comply with style principles.) |
m (insert version info) |
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| + | {{Version|1}} | ||
<command> | <command> | ||
<title>DA.DiffOrd</title> | <title>DA.DiffOrd</title> | ||
| − | <short_description> | + | <short_description>Computes the differential order of a differential polynomial.</short_description> |
<syntax> | <syntax> | ||
DA.DiffOrd(F:POLY):INT | DA.DiffOrd(F:POLY):INT | ||
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Computes the differential order of the differential polynomial F. The differential order is the maximum order of the derivatives occuring in the terms of F. | Computes the differential order of the differential polynomial F. The differential order is the maximum order of the derivatives occuring in the terms of F. | ||
<itemize> | <itemize> | ||
| − | <item>@param F A differential polynomial.</item> | + | <item>@param <em>F</em> A differential polynomial.</item> |
<item>@return Order of F.</item> | <item>@return Order of F.</item> | ||
</itemize> | </itemize> | ||
<example> | <example> | ||
| − | Use | + | Use QQ[x[1..2,0..20]]; |
F:=x[1,4]^2-x[2,4]^3; | F:=x[1,4]^2-x[2,4]^3; | ||
DA.DiffOrd(F); | DA.DiffOrd(F); | ||
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<key>diffalg.DiffOrd</key> | <key>diffalg.DiffOrd</key> | ||
<key>differential.DiffOrd</key> | <key>differential.DiffOrd</key> | ||
| − | <wiki-category>Package_diffalg</wiki-category> | + | <wiki-category>ApCoCoA-1:Package_diffalg</wiki-category> |
</command> | </command> | ||
Latest revision as of 09:57, 7 October 2020
| This article is about a function from ApCoCoA-1. |
DA.DiffOrd
Computes the differential order of a differential polynomial.
Syntax
DA.DiffOrd(F:POLY):INT
Description
Computes the differential order of the differential polynomial F. The differential order is the maximum order of the derivatives occuring in the terms of F.
@param F A differential polynomial.
@return Order of F.
Example
Use QQ[x[1..2,0..20]]; F:=x[1,4]^2-x[2,4]^3; DA.DiffOrd(F); ------------------------------- 4 -------------------------------
