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Solve recurrence: T(n) = T(logn) + logn

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#discrete-mathematics #algorithms #recurrence-relations #asymptotics #computational-complexity
33
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A Big O Conundrum

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#asymptotics
42
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Looking for functions

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#asymptotics #special-functions #approximation
4k
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Prove/disprove if f1(n) = O(g1(n)) and f2(n) = O(g2(n)), then (f1(n))/(f2(n)) = O((g1(n))/(g2(n)))

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#algorithms #asymptotics
61
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complexity proof with big-o

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#asymptotics #computational-complexity
150
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Does $g(x) \sim c g(bx)$ imply $g(x) \sim K x^{-\log_b(c)}$

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#real-analysis #asymptotics
140
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Prove/Disprove - If $f_1(n) = O(g_1(n))$ and $f_2(n) = O(g_2(n))$, then $f_1(n) + f_2(n) = O(g_1(n)+g_2(n))$

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#proof-verification #asymptotics
396
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When is the center manifold attractive and how does this dictate asymptotic behaviour?

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#ordinary-differential-equations #asymptotics #dynamical-systems
72
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Approximation problem involving binomial coefficients.

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#real-analysis #combinatorics #numerical-methods #asymptotics #approximation
930
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How to find the leading behavior of this integral

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#integration #asymptotics #approximation #laplace-method
219
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Approximating the asymptotic behavior of an improper integral

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#probability #asymptotics #improper-integrals #normal-distribution #approximation
344
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Name for the growth of $n^n$ in big-O

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#algorithms #terminology #asymptotics
141
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How to solve a recurrence relation for all $k$

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#recurrence-relations #asymptotics #computer-science #generating-functions #recursion
24
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Can you get the following asymptotics?

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#asymptotics
928
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Interpreting the Lindeberg's condition

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#probability #probability-theory #statistics #asymptotics #central-limit-theorem

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