List questions from approximation

Published on 25 Mar 2026 - 12:54

104

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Showing that $e^{\frac{x}{a}}\simeq \sqrt{\frac{a+x}{a-x}}$

Published on 30 Sep 2016 - 11:12

217

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Approximating the asymptotic behavior of an improper integral

Published on 30 Sep 2016 - 16:42

735

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Long wave approximation

Published on 30 Sep 2016 - 19:28

27

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Inequality of Large, Non-Integer Numbers

Published on 03 Oct 2016 - 1:55

273

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Rate of convergence for Newton's method for the Approximation of the Lambert W function

Published on 26 Mar 2026 - 6:21

196

Views

Expected number of partitions in Pitman-Yor process

Published on 26 Mar 2026 - 3:11

85

Views

Solving or approximating an equation dealing with the error function

Published on 27 Mar 2026 - 14:57

50

Views

Taylor Expansions -- Approximations

Published on 04 Oct 2016 - 9:13

130

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How to find solution for this nonlinear inequality?

Published on 04 Oct 2016 - 20:03

901

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1-Smoothness of the Symmetric Softmax Function

Published on 05 Oct 2016 - 10:52

1k

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Averaging Newton's Method and Halley's Method

Published on 26 Mar 2026 - 6:18

316

Views

Lower bound on CDF of a sum of exponential random variables

Published on 05 Oct 2016 - 23:32

76

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Showing that $y^2-2 < \delta$ and $2-x^2 < \delta$ $\implies y-x < \delta$

Published on 08 Oct 2016 - 5:00

126

Views

Correct decimal places in the Bakhshali approximation

Published on 30 Mar 2026 - 3:19

List Question

How to find the leading behavior of this integral

Showing that $e^{\frac{x}{a}}\simeq \sqrt{\frac{a+x}{a-x}}$

Approximating the asymptotic behavior of an improper integral

Long wave approximation

Inequality of Large, Non-Integer Numbers

Rate of convergence for Newton's method for the Approximation of the Lambert W function

Expected number of partitions in Pitman-Yor process

Solving or approximating an equation dealing with the error function

Taylor Expansions -- Approximations

How to find solution for this nonlinear inequality?

1-Smoothness of the Symmetric Softmax Function

Averaging Newton's Method and Halley's Method

Lower bound on CDF of a sum of exponential random variables

Showing that $y^2-2 < \delta$ and $2-x^2 < \delta$ $\implies y-x < \delta$

Correct decimal places in the Bakhshali approximation

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