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Spectral Zeta Functions

When the eigenvalues of an operator A can be computed and form a discrete set, the spectral zeta function of A reduces to a sum over eigenvalues, when the sum exists. Belloni and Robinett used the “quantum bouncer” to compute quantum sum rules. In this presentation we use Mathematica to compute the spectral zeta function via the Weierstrass product theorem.

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Channels: Wolfram Technology Conference 2014

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