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how long does this subroutine and loop take

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#asymptotics #binary
114
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consider the following subroutine, what is the running time

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#algorithms #asymptotics #binary
1.4k
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running time of a multiplication algorithm

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#algorithms #asymptotics #binary #analysis-of-algorithms
247
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Proof that $n^2 \not\in \omega(2^n)$

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#asymptotics #computer-science
594
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Asymptotics for sums involving factorials

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#combinatorics #summation #asymptotics #factorial
915
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Find asymptotics of $x(n)$, if $n = x^{x!}$

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#combinatorics #asymptotics #roots
1.1k
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getting T(n) when I get bigTheta complexity from recurrence relation

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#asymptotics #recurrence-relations
83
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little-o and 3 functions

Published on
#limits #asymptotics
780
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Asymptotic solution to the integral $\int_{-\pi/2}^{\pi/2} (\alpha + \sin x)^n \cos^2 x\,\mathrm{d}x$

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#calculus #integration #asymptotics
70
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Proving that if $f$ is equal to $g$ asymtotically then their distance tends to zero

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#asymptotics #probability-limit-theorems
9.5k
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What is the order of the sum of log x?

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#asymptotics
54
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Big-O evaluation:

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#asymptotics #recurrence-relations #computational-complexity
231
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Find the constant $c$ in the equation $\max_{a\le n/2}\frac{C_n^a}{\sum_{k=0}^{\lfloor{a/3}\rfloor}C_n^k}=(c+o(1))^n.$

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#discrete-mathematics #asymptotics #binomial-coefficients
60
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Approximating the modulus of a Complex Function near a point.

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#complex-analysis #asymptotics
138
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Find asymptotics in a given form $n=(e+o(1))^{f(s)}$

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#discrete-mathematics #asymptotics #binomial-coefficients

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