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desing a system that will solve any pd \[p(D)=a_nD^n+a_{n-1}D^{n-1}+...+a_1D+a_0=Ae^{at}\]
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\[\text{basically solve for } y \text{ if } D \text{ is the operator}\\ D^n=\frac{d^ny}{dx^n}\]
Seems tough unless you can solve high degree polynomials unless there's something here I'm not seeing.
That means you can't use auxiliary...
You can do this, but you might have to settle for something that gives you numeric approximations I think.
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there is a very nice formula for this, consider the pd search onlne for something called ERF exponent response formula
Very interesting, I'm looking into it now.
i am concerned with the proof...this is a very nice tool
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