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Analytic Thinking

A blog about inequalities. (by Eric Naslund)

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Analytic Thinking | enaslund.wordpress.com Reviews
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A blog about inequalities. (by Eric Naslund)
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Analytic Thinking | enaslund.wordpress.com Reviews

https://enaslund.wordpress.com

A blog about inequalities. (by Eric Naslund)

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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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The Sum of the Totient Function, and Montgomery’s Lower Bound. | Analytic Thinking

https://enaslund.wordpress.com/2012/01/15/the-sum-of-the-totient-function-and-montgomerys-lower-bound

Evaluating an infinite series in terms of the Stieltjes Constants. The Sum of the Totient Function, and Montgomery’s Lower Bound. January 15, 2012. In 1874, Mertens proved that. Is Euler’s totient function. A natural question we can ask is whether or not this error term can be improved, and what we should expect it to look like. Throughout we use the notation. For the totient summatory function, and. Was given by Walfisz in 1963 using exponential sums:. In particular they looked at the average of. The ri...

3

Eric Naslund | Analytic Thinking

https://enaslund.wordpress.com/author/enaslund

Author Archives: Eric Naslund. I am a PhD candidate in mathematics at Princeton University. The Sum of the Totient Function, and Montgomery’s Lower Bound. January 15, 2012. 1 History In 1874, Mertens proved that where is Euler’s totient function. A natural question we can ask is whether or not this error term can be improved, and what we should expect it to look like. Throughout we use … Continue reading →. Evaluating an infinite series in terms of the Stieltjes Constants. May 25, 2011.

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The Sum of the Totient Function, and Montgomery’s Lower Bound. January 15, 2012. In 1874, Mertens proved that. Is Euler’s totient function. A natural question we can ask is whether or not this error term can be improved, and what we should expect it to look like. Throughout we use the notation. For the totient summatory function, and. Was given by Walfisz in 1963 using exponential sums:. Prior to this, in 1930, Chowla and Pillai showed that the error term cannot be improved too much as that. Is the fract...

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