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Block Krylov-Schur decomposition is the state-of-the-art algorithm for Large Sparse Eigenproblems. Int 0 pi sin(x) , mathrm{d}x = 0. 27 July 2015, 15:34.

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Evaluating an infinite series in terms of the Stieltjes Constants | Analytic Thinking

https://enaslund.wordpress.com/2011/05/25/evaluating-an-infinite-series-using-the-laurent-series-for-the-zeta-function

The Sum of the Totient Function, and Montgomery’s Lower Bound. →. Evaluating an infinite series in terms of the Stieltjes Constants. May 25, 2011. Motivated by this Math Stack Exchange. Problem the goal is to evaluate the sum. For any non-negative integer. From looking at this, it is very reasonable to expect that the answer should be a linear combination of the Stieltjes Constants. One way to evaluate the original sum is to the consider. Recall the Dirichlet Eta Function. Which is given by. Thanks for y...

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