04.03.2013 Aufrufe

PDF-Version - am Institut für Baustatik

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PDF-Version - am Institut für Baustatik

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f := x -> 1-2*x+3*x^2-2*x^3+x^4;<br />

f := x -> 1-2*x+3*x 2 -2*x 3 +x 4<br />

> fortran(f);<br />

c The options were : operatorarrow<br />

real function f(x)<br />

real x<br />

f = 1-2*x+3*x**2-2*x**3+x**4<br />

return<br />

end<br />

11.4 Maple Packages<br />

This is a brief summary of the capabilities of the various Maple packages included in the standard<br />

distribution. In each case, you can get more detailed information from within Maple by using<br />

?package-n<strong>am</strong>e where package-n<strong>am</strong>e is the n<strong>am</strong>e of the package as it is shown below. You can<br />

always use ?packages to see the most up-to-date listing of Maple packages.<br />

This is a listing of packages available in Maple as of the summer of 1998, and a brief summary of their<br />

functions:<br />

Package capability<br />

DEtools differential equations tools<br />

Domains create domains of computation<br />

GF Galois Fields<br />

GaussInt Gaussian Integers<br />

LREtools manipulate linear recurrence relations<br />

combinat combinatorial functions<br />

combstruct combinatorial structures<br />

difforms differential forms<br />

finance financial mathematics<br />

genfunc rational generating functions<br />

geometry Euclidean geometry<br />

grobner Grobner bases<br />

group permutation and finitely-presented groups<br />

inttrans integral transforms<br />

liesymm Lie symmetries<br />

linalg Linear algebra<br />

logic Boolean logic<br />

networks graph networks<br />

numapprox numerical approximation<br />

numtheory number theory<br />

orthopoly orthogonal polynomials<br />

padic p-adic numbers<br />

plots graphics package<br />

plottools basic graphical objects<br />

powseries formal power series<br />

process (Unix)-multi-processing<br />

simplex linear optimization<br />

stats statistics<br />

student student calculus<br />

sumtools indefinite and definite sums<br />

tensor tensor computations and General Relativity<br />

totorder total orders on n<strong>am</strong>es<br />

114

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