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last edited 10 years ago by hemmecke |
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Editor: hemmecke
Time: 2014/08/23 23:04:30 GMT+0 |
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changed: -Example for multivariate Taylor series expansion - - In order to work with multivariate Taylor series one first - has to do a few preparation steps in order to create an - appropriate domain. - -\begin{axiom} -Z==>Integer -Q==>Fraction Z -vl: List Symbol := [x,y] -V==>OrderedVariableList vl -E ==> DirectProduct(2, NonNegativeInteger) -P==>SparseMultivariatePolynomial(Q, V) -M==>SparseMultivariateTaylorSeries(Q,V,P) -X:=monomial(1$M,x,1) -Y:=monomial(1$M,y,1) -sinh(X)*cosh(Y) -\end{axiom} - - -From BillPage Fri Aug 22 21:19:19 +0000 2014 -From: Bill Page -Date: Fri, 22 Aug 2014 21:19:19 +0000 -Subject: Naive solution -Message-ID: <20140822211919+0000@axiom-wiki.newsynthesis.org> - -This is not what I expected: -\begin{axiom} -x:=taylor 'x -y:=taylor 'y -sinh(x)*cosh(y) -\end{axiom} - -Can it be converted somehow to the solution above? How to work with multivariate Taylor series Look at the page TaylorSeries.
Look at the page TaylorSeries.