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15
303
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Steepest descent with multiple saddles

Published on
#integration #asymptotics #contour-integration #stationary-point
41
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examples for $f,g$ : $f \neq O(g) \land f \neq \Omega(g)$

Published on
#discrete-mathematics #asymptotics
57
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Asymptotic equivalence and Big Oh notation

Published on
#real-analysis #sequences-and-series #asymptotics
98
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How to quantify asymptotic growth?

Published on
#calculus #set-theory #asymptotics #order-theory
37
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Does $(\frac{n}{4})^{\frac{n}{4}}$ have a higher asymptotic growth than $4^{n^{4}}$

Published on
#asymptotics
22
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How to prove that $2^{n}$ is in $\omega$($n^{2}$) , by finding n in terms of c?

Published on
#asymptotics
50
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If $f(x) \in \Theta(g(x))$ can we imply that $f(x^2) \in \Theta(g(x^2))$ and $f(\log x) \in \Theta g(\log x)$?

Published on
#asymptotics
582
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Asymptotic rate of decrease of error function

Published on
#asymptotics #normal-distribution #uniform-convergence #error-function
162
Views

Asymptotic for $x\ln(\sin(x))$ as $x\to 0$.

Published on
#asymptotics
85
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Determining precise value using imprecise measurements.

Published on
#statistics #asymptotics #confidence-interval
32
Views

How to calculate asymptotic of Supertransparent potential of the Dirac equation?

Published on
#calculus #asymptotics
71
Views

Understanding double asymptotics

Published on
#limits #asymptotics
121
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Find an equivalent sequence as $n\to +\infty$ of $u_1>0, u_{n+1} = \frac{u_n}{n} + \frac{1}{n^2}$

Published on
#real-analysis #sequences-and-series #asymptotics
48
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Maximum $n$ such that $e2^{1 - {k \choose 2}}{k \choose 2}{{n-2} \choose {k-2}} \leq 1$, as $k \to \infty$.

Published on
#discrete-mathematics #proof-explanation #asymptotics #approximation-theory #extremal-combinatorics
532
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Proving $\lceil{\lg n}\rceil!$ is not polynomially bounded.

Published on
#polynomials #algorithms #asymptotics

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