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how to solve differential equation sympolically

ayounis
2-Explorer

how to solve differential equation sympolically

Hi,

can we solve differential equation symbolically?

regards,

Amr

10 REPLIES 10
vlehner
14-Alexandrite
(To:ayounis)

It depends on a given DGL.

Please post it, then we can tell you if it is solvable symbolically or not.

best regards, Volker

Volker
ayounis
2-Explorer
(To:vlehner)

thank you... i am studying control systems and usually dealing with first and second order ODE

Only numerical in Mathcad.

But you can solve any simple DE thru using symbolical operator of Mathcad.

Or use

Wolfram|Alpha: Computational Knowledge Engine

appreciating the explanation but i do not this is going to be practical with me.

LucMeekes
23-Emerald III
(To:ayounis)

Yes, we can.

See here A classical math problem: differential equations.

Note that it applies to Mathcad version 11. Though the method is universally applicable, for nth order DE's, automaticity as shown here is only obtained via Mathcad 11.

Mathcad 12 and up, as well as any version of Prime require more hand-work.

Luc

Werner_E
25-Diamond I
(To:ayounis)

As you could hear - Mathcad does not provide a way to solve ODEs symbolically out-of-the-box as other math software.

But you can use Mathcad's limited symbolic capabilities to find a symbolic solution to a given ODE.

Lucs approach using laplace transforms worked super fine and automatically in Mathcad 11, but the same method requires more manual work in Mathcad 14/15.

I once played around in MC14 to atomatically solve ODE's and only fnished a small routine for simple first order ODEs (posted it here: Re: Direction Field Plots (ODE's)‌‌. I guess that at least some parts of that sheet won't work in Prime.

So you see - the newer the version, the less the features 😞

ayounis
2-Explorer
(To:Werner_E)

thank you... but yes i am using prime

vlehner
14-Alexandrite
(To:ayounis)

I have solved some differential equations (=DGL) with the Laplace-Transformation, which solves the DGL automatically.
feel free to check it out and try using the Transformations.
I'm using MP4.
Volker
Volker
LucMeekes
23-Emerald III
(To:vlehner)

Impressive!

-MFra-
21-Topaz II
(To:ayounis)

Analytical solution of a Type IV differential equation of higher order:

type IV de.jpg

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