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From: Markus on 21 Jun 2010 08:53
Dear all,

I want to integrate the product of a time depended matrix A(t) and a vector u(t):
y=∫A(t)*u(t)dt. The matrix and the vector are both functions. Unfortunately, quadl does not work since the result of the product is a vector. Which function should I have use instead or is there a way to calculate both equations separately (e.g. At(t)(1,:)*u(t)) ?

Example:
At=@(t)[1,t;2,t^2]
ut=@(t)[t;1]
y=quadl(@(t)At(t)*ut(t),0,2)

Thanks for your help
Markus
From: Roger Stafford on 21 Jun 2010 15:43
"Markus " <fuer_werbung(a)gmx.de.removeallafterde> wrote in message <hvnnbi$g46$1(a)fred.mathworks.com>...
> Dear all,
>
> I want to integrate the product of a time depended matrix A(t) and a vector u(t):
> y=&#8747;A(t)*u(t)dt. The matrix and the vector are both functions. Unfortunately, quadl does not work since the result of the product is a vector. Which function should I have use instead or is there a way to calculate both equations separately (e.g. At(t)(1,:)*u(t)) ?
>
> Example:
> At=@(t)[1,t;2,t^2]
> ut=@(t)[t;1]
> y=quadl(@(t)At(t)*ut(t),0,2)
>
> Thanks for your help
> Markus

Try quadv

Roger Stafford
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