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Anyone here know how to do wave equations using PDE's? I'm really stuck on this problem. The conditions are: 1) du/dx (partial derivative) @ x=0 equals 0 2) du/dx (partial derivative) @ x=L equals 0 3) u(x,0)=x 4) du/dt (partial derivative) @ t=0 equals 0
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What do you mean by 'do'? I vaguely remember working out Fourier Series Expansions for the wave equation.... Lemme format what you have really quickly so it's easier to read.
Yeah, just Fourier series expansions.
\[\Large\rm u_{tt}=c^2 u_{xx}\]With conditions:\[\Large\rm u_x(0,t)=u_x(L,t)=0\]\[\Large\rm u_t(x,0)=0\]\[\Large\rm u(x,0)=x\]
Let's assume U = X*T,
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