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Asymptotic behavior of zeros of a function

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#limits #asymptotics #special-functions #roots
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Calculus book with big/ little oh

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#calculus #asymptotics #book-recommendation
57
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Poles with different behaviours

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#real-analysis #functions #asymptotics
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Solving recurrence $T(n) = T(n-2) +2 \log(n)$ using the Substitution Method

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#logarithms #recurrence-relations #asymptotics
85
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Asymptotics of the solution of $G_n(t) = \text{const}$, where $G_n(t) = e^t (1 + r^{-1}(G_{n-1}(t) - 1))^{r}$.

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#recurrence-relations #asymptotics
58
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Step in using Stirling's formula to get an upper bound

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#combinatorics #asymptotics #approximation #random-graphs
87
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When number of primes of the form $3k+1$ and $3k-1$ are the same

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#number-theory #prime-numbers #asymptotics
6.8k
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Function with an asymptote at y=-1 and y=1

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#functions #asymptotics #ceiling-and-floor-functions
1.5k
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Functions that preserve asymptotic equivalence

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#calculus #real-analysis #reference-request #asymptotics
279
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What is the asymptotic behaviour of $\sum_{p_k\leq x}kp_k$, where $p_k$ is the kth prime number?

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#summation #prime-numbers #asymptotics #analytic-number-theory
402
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asymptotic approximation for the sum of stirling numbers of the second kind

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#combinatorics #asymptotics #stirling-numbers
698
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Big O, Omega and Theta Notation Properties

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#asymptotics
29
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$\frac{n^{-h} - 1}{h} = -\log n + O(|h|(\log n)^2)$ for $|h|\log n \leq 1$

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#continuity #asymptotics
196
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What is known about the asymptotics of Riccati's equation?

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#ordinary-differential-equations #asymptotics
81
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Bounded in probability order

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#probability #asymptotics

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