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symsum wave harmonics along a string

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JDilla
JDilla el 17 de Mayo de 2015
Editada: JDilla el 17 de Mayo de 2015
PLEASE CLOSE THIS

Respuestas (2)

Walter Roberson
Walter Roberson el 17 de Mayo de 2015
In order to use symsum() you would need to be using a symbolic formula with at least one symbolic variable in it. There is nothing in your definition of u that is obviously a free variable. Is w_n your free free variable? Perhaps, but you have written your Fw_n in terms of w_n and tau with tau not defined.
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Walter Roberson
Walter Roberson el 17 de Mayo de 2015
Your first sin() appears to have x subscript s. What is that? Your second sin() has x without the subscript, and I cannot assume that x(s) and x are the same because if that were the case then your two sin() terms would be the same and you would have written the expression as sin^2() rather than as two terms.
JDilla
JDilla el 17 de Mayo de 2015
Editada: JDilla el 17 de Mayo de 2015
"The source, which is applied at distance X_s (denoted as Xs in the expression"
There is a source applied to the string, eg, plucking a guitar string at a distance of X_s. It can be any number.

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JDilla
JDilla el 17 de Mayo de 2015
Editada: JDilla el 17 de Mayo de 2015
To word this differently, I have code that describes ONE standing wave. I want 5 standing waves, of different angular frequencies (w_n) as subplots. Whilst I cannot pick the angular frequency, I can change tau. The expression of the source which determines tau is Fw_n = exp[-(w_n*tau)^2/4]. Fw_n is the expression of the source, ie, plucking or strumming the string, that is applied at a distance X_s
Then, using the expression in the picture, calculate the sum of the standing waves, and then plot this as well. The sum of the standing waves should generate a different shaped wave.

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